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% p % p$ p% p$ p(% p*% pB% p$ p % p<% p% p$ p0% p$ a p2% p,% p$ p$ Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z p% Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z Z p$ 6 p@% p % p$ p$ ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] ] p$ p$ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ [ Z Z p% p% p$ p:% % G I > A ' / : @o ` @o @j j ] T } T E ~ E & u & -n 5?n ? q B H% P% % X% % % % % % % P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % P% % % % p% x% % % % % ` & % x% p% & @% % % H% P% X% % `% h% % % % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% % h% % % (% 0% 8% % % % % % H% @% (% x% % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % @% H% % % % % % % % % % P% % % % X% % p% % h% x% % % `% % % % % % @% H% % P% X% % (% x% `% h% % % % % % (% 0% % p% 8% % % 0% % % % % % % % 8% % % % % % % % % % % % % % p% % x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % %
%n 5?n ? 0' @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% % % h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % X% `% % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % 8% % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % %
(n 5?n ? s @/ % % % % % % % % % % % % & & % % % % % % % H& P& & % & & % % % & % & % % % p% X% x% P% % % % @% H% P% X% `% h% % % (% 0% 8% % % % 0% % % % % % % % % % % % 8& & & (& & % & 0& & % % % p% x% % % % @% H% P% X% `% h% & & % & & & & 0& % (% #& 0% 8% % % % % % % (% % % % %
0n 5?n ? t ; % % % % % % % % X% `% h% % 8% @% % % % % % % % % % % % % % % P% % % % p% % x% % % % @% H% H% P% x% % p% % % % H% P% X% p% `% % % h% % % (% 0% % 8% % % % % % % h% % % @% % 8% % % % % % % % % p% x% % % % @% H% P% X% `% h% % % X% (% `% % ( /n 5?n ? c > 0% % % % 8% % % % % x% % % % % % % % p% x% % % % % % % p% % % % % % % 0% % % @% h% % 8% % % % % % % % % P% X% % % % % % % % % % % @% % h% % % H% % p% % H% % % x% % x% (% 0% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% 8% I 0K L h% % `% % % 0% % % % p% x% % % % % p% % % % x% % % % % % @% H% P% X% `% h% % % (% 0% 8% % % % 8% (% &n 5?n ? ) E % H% P% X% `% h% % % (% 0% % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% 0% 8% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% h% % % (% % % % % % % % % p% x% 0% 8%
*n 5?n ? R 0G ( O 5?
? $ T (% H% 0% 8% % % p% % % % % p% x% % % 0% 8% % (% % p% % x% % h% % H% % % % P% X% % % % % O 5?
? $ J 0% @& % % % 8& % 0& % (% % % % % % 0% % % % % % % % % % % % % X% P% & h% % % % % Y O 5?
? $ `K % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % P% % % x% % % (% 0% H% % @% )
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? L `% W Z S 8% @% % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% & `% % % % h% P% % % % % p% x% % % % % H% P% X% `% h% % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % % H% P% X% `% h% % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % % H% P% X%
5?
? K @U `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % % % % % % % % % % % % % % % % p% x% % % % H% P% X% `% h% % % (% 0% 8% @% % %
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,n 5?n ? @Z % % % % % % % % % % % % % % % % % % % % % P% X% `% h% p% x% (% 0% 8% @% H% % % % % % % % % % % % % % % % % % % % % % P% X% `% h% p% x% (% 0% 8% @% H% % % % % % % % % % % %
2n 5?n ? K p[ % pl c e 8^ _ Pa @[ ] 3n 5?n ? ( @e % P% X% % % % % (% 0% % % % % % % P% % % % % % % % % % % % X% `% h% p% x% (% 0% 8% @% H% P% p 1n 5?n ? & `^ % % % % % % % % % % % % % % % % % % % % % P% X% `% % % h% p% x% % (% % 0% 8% @% H% % % % % % % % % % % % % % % .n 5?n ? 2 _ % % % % % X% `% h% p% x% % (% 0% 8% @% H% P% % % @% % % 0% % % % % % % % % % % % % % % h% p% % x% % % % % @% H% P% X% `% % %
n 5?n ? 4 a % (% 0% 8% % % % % % % % % % % % % % % % % % h% p% x% % % 8% @% H% % P% X% `% % % % (% 0% % % % % % % % % % % % % % % % % h% p% 'n 5?n ? 8 Pc x% % % 8% @% H% P% X% `% `% % % % (% 0% % % % % % % % % % % % % % % % % % `% h% p% x% % 8% @% H% % % % % % x% % % % % % P% X% `% h% p% (% 0% 8% @% H% % % % % % % % % % % % % `% % % % % % x% % % % % P% X% `% h% p% % (% 0% 8% @% H% % % % % % % % % % % % % % % % % x% % % % % H% P% X% `% h% p% % (% 0% 8% @% % % % % % % % % % % % % % % % % % p% x% % % % @% H% P% X% `% I
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. c o m . c g . o r g . n e t , . c o m . c d . o r g . n e t - . c o m . c n . o r g . n e t . g o v . e d u . . c o m . c l . e s . o r g . n e t 1 . c o m . c m . f r . g o v . c m . o r g . n e t 2 . c o m . k m . o r g . n e t 3 . c o m . c o . c o m . c o . e d u . c o . o r g . n e t 6 . c o m . c r . c o . c r . f i . c r . o r g . n e t 7 . c o m . c f . o r g . n e t 8 . c o m . c u . c o m . c u . o r g . n e t 9 . c o m . c v . o r g . n e t ; . c o m . c y . c o m . c y . n e t . c y . o r g . n e t = . c o m . d k . o r g . n e t > . c o m . d j . o r g . n e t ? . c o m . d m . o r g . n e t A . c o m . d o . c o m . d o . n e t . d o . o r g . n e t B . c o m . e c . c o m . e c . g o b . e c . o r g . n e t C . c o m . e g . c o m . e g . o r g . n e t D . c o m . i e . c o . u k . o r g . n e t E . c o m . g q . o r g . n e t F . e e . c o m . r u . o r g . n e t G . c o m . e r . o r g . n e t H . c o m . s v . c o m . s v . g o b . s v . o r g . n e t I . c o m . e t . o r g . n e t K . c z . c o m . o r g . n e t M . f i . c o m . o r g . n e t N . c o m . f j . o r g . n e t P . c o m . f m . o r g . n e t Q . c o m . f o . o r g . n e t T . c o m . f r . o r g . n e t V . c o m . g m . o r g . n e t W . c o m . g a . o r g . n e t X . c o m . g e . r u . o r g . n e t Y . c o m . g h . c o m . g h . e d u . g h . o r g . n e t Z . c o m . g i . o r g . n e t [ . c o m . g d . o r g . n e t ] . c o m . g l . o r g . n e t ^ . d e . c o m . o r g . n e t b . g r . c o m . o r g . n e t c . c o m . g t . c o m . g t . e s . o r g . n e t d . c o m . g n . o r g . n e t e . c o m . g y . o r g . n e t g . c o m . h t . o r g . n e t h . c o m . h k . n e t . e d u . g o v . o r g j . c o m . h n . e s . o r g . n e t l . c o m . h r . o r g . n e t m . h u . c o . h u . c o m . o r g . n e t n . i s . c o m . o r g . n e t o . c o m . i d . c o . i d . o r g . n e t q . c o m . i n . c o . i n . o r g . n e t r . c o m . i o . o r g . n e t t . c 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layoutName B CandidateUIInitializeActivity wilActivity hresult threadId CandidateUIInitializeActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage CandidateUICreateLayoutActivity wilActivity hresult threadId editId inputLanguage profileGuid inputScope layoutName G CandidateUICreateLayoutActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage editId inputLanguage profileGuid inputScope layoutName w CandidateUICreateLayoutActivity wilActivity threadId editId inputLanguage profileGuid inputScope layoutName D CandidateUICreateLayoutActivity wilActivity hresult threadId CandidateUICreateLayoutActivity wilActivity hresult fileName lineNumber module 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KeyboardResizeLayoutActivity wilActivity threadId editId inputLanguage profileGuid inputScope layoutName A KeyboardResizeLayoutActivity wilActivity hresult threadId + KeyboardResizeLayoutActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage failureId failureCount function m keyboardKeyUsageCount editId inputLanguage keyString keyFrequency inputScope profileGuid keyOrigin @ keyboardKeyPressStats editId inputLanguage profileGuid inputScope layoutName sessionTicks totalKeyPress childKeyPress typeWhiteSpaceKeyPress typeBackspaceKeyPress typeArrowKeyPress typeModifierKeyPress typeCandKeyPress typeModeChangeKeyPress typeInputSwitchKeyPress typeEmojiKeyPress typeAlphaKeyPress typeSymbolKeyPress typeNumKeyPress typeStandardLayoutKeyPress typeOtherKeyPress modalityTouchKeyPress modalityPenKeyPress modalityMouseKeyPress modalityAccKeyPress modalityProgKeyPress @ KeyboardUserMoveMethod editId customMovement layoutType oldRect Left Top Right Bottom newRect Left Top Right Bottom monitorRect Left Top Right Bottom monitorCount horizontalMovementAllowed compositionRect Left Top Right Bottom isPPISKU - CandidatePageChanged editId CurrentPage CandidateTouchPanEnd editId " CandidateTouchPanStart editId | FeatureVariantUsage featureId featureVersion featureBaseVersion featureStage enabled variantKind variant addend
FeatureError featureId featureVersion featureBaseVersion featureStage hr file lineNumber module process originFile originLineNumber originModule originName message callerModule callerReturnAddressOffset originCallerModule originCallerReturnAddressOffset e FeatureUsage featureId featureVersion featureBaseVersion featureStage enabled kind addend
l EnabledFeatureUsage featureId featureVersion featureBaseVersion featureStage enabled kind addend
@ c CorrectionIgnored editId inputLanguage inputScope layoutType originalInput autocorrection @ t CandidateApplied editId inputLanguage inputScope layoutType selectionIndex originalInput appliedCandidate @ B candidateWindowUpdatedBegin editId inputLanguage inputScope @ c CorrectionApplied editId inputLanguage inputScope layoutType originalInput autocorrection @ TextInputCanvasFloatingRectUpdate editId newPositionSet
SIPRect Left Top Right Bottom monitorRect Left Top Right Bottom editboxRect Left Top Right Bottom compositionRect Left Top Right Bottom KeyboardSkinSetHKLActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage Y KeyboardSkinSetStartHKL profileTypeID profileGuid inputLanguage preferredLayoutID @ KeyboardSkinEnsureOMActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage @ n KeyboardSkinUpdateFuzzyTargetActivity wilActivity hresult threadId editId inputLanguage fuzzyTarget @ 2 KeyboardSkinEnsureOMActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage editId inputLanguage preferredLayoutID @ A KeyboardSkinEnsureOMActivity wilActivity hresult threadId @ KeyboardSkinUpdateFuzzyTargetActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage @ 5 KeyboardSkinUpdateFuzzyTargetActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage editId inputLanguage fuzzyTarget @ TextInputCanvasFloatingActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage 6 KeyboardSkinSetHKLActivity wilActivity threadId @ ) TextInputCanvasFloatingActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage editId ticFloatingEndReason @ b TextInputCanvasFloatingActivity wilActivity hresult threadId editId ticFloatingEndReason @ b KeyboardSkinEnsureOMActivity wilActivity threadId editId inputLanguage preferredLayoutID @ V TextInputCanvasFloatingPositionChanged editId SIPRect Left Top Right Bottom @ J KeyboardSkinUpdateFuzzyTargetActivity wilActivity hresult threadId ? KeyboardSkinSetHKLActivity wilActivity hresult threadId @ k KeyboardSkinEnsureOMActivity wilActivity hresult threadId editId inputLanguage preferredLayoutID ) KeyboardSkinSetStopHKL inputLanguage @ D TextInputCanvasFloatingActivity wilActivity hresult threadId = ActivityIntermediateStop wilActivity hresult threadId @ 0 TextInputCanvasFloatingLayoutChanged editId @ X KeyboardSkinUpdateFuzzyTargetActivity wilActivity threadId editId inputLanguage @ O TextInputCanvasFloatingActivity wilActivity threadId editId layoutName P CandidateUIFillActivity wilActivity hresult threadId editId dataSource @ ? KeyboardDockedModeButtonPressed editId docked layoutName { CandidateUIFillActivity wilActivity threadId editId dataSource inputLanguage profileGuid inputScope layoutName @ % candidateWindowUpdatedEnd editId CandidateUIFillActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage editId dataSource @ candidateSelected editId dataSource selectionIndex currentPage stringLength inputLanguage profileGuid inputScope layoutName CandidateUIFillActivity wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage < CandidateUIFillActivity wilActivity hresult threadId & KeyboardCloseButtonPressed editId @ @ HandWritingVersionChanged editId isChangeToTextInputCanvas M EATouchKeyboardFirstUsageCompleted editId inputLanguage keyboardLayout M EATouchKeyboardBasicUsageCompleted editId inputLanguage keyboardLayout @ 7 EaCandidateSelected editId inputLanguage keyboardLayout isFinalizedInApplication candidateSelectedPosition isNextWordCandidateSelected isNextWordCandidateSelectedOnLastFinalization fullDisplayStringLength isDisplayStringLongerThanReading isSegmented isResegmented alphabetCount katakanaCount isAbbreviationInput firstCandidatePreference keyboardLayoutSubType editingKeystrokeCount compositionReadingStringLength finalizedReadingStringLength finalizedDisplayStringLength backspaceCountInsideComposition backspaceCountOutsideComposition @ AutoExpandTriggered editId @ MaxWidthReached editId @ R InputSessionFinalized editId totalBackspaceCount strokeCount totalEnterCount totalSpaceCount totalInsertionsWithSpaceCount totalInsertionsWithEnterCount totalCandidateInsertionCount totalAutomaticInsertionCount totalInsertionsCount inkClearedWithBackspaceCount totalWordsInsertedCount totalPenErasedStrokesCount totalStrikethroughStrokesCount totalTimeMilliseconds
inputLanguage layoutType strikethroughCount wordStrikeoutCount concatenationCount concatenatedCharCount isDockedMode
candidateInsertionLetterCount otherInsertionLetterCount expansionCount phraseIndex @ InputSessionFinalized editId finalizedDisplayStringLength backspaceCountOutsideComposition backspaceCountInsideComposition totalCandidateFinalizeCharacterCount totalTouchFinalizeCharacterCount totalPenFinalizeCharacterCount totalMouseFinalizeCharacterCount totalAccessiblityFinalizeCharacterCount totalCandidateInsertionCount totalAutoCorrectionCount totalUndoneAutoCorrectionCount totalTypedWordsCount totalWordsCount totalTimeMilliseconds
inputLanguage layoutType , ModelSetLanguage wilActivity threadId ModelSetLanguage wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage 5 ModelSetLanguage wilActivity hresult threadId ( SetTextInputCanvasLanguage Language CreateTextInputCanvasModel C CandidateManagerImplSubmitCandidateList wilActivity threadId CandidateManagerImplSubmitCandidateList wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage L CandidateManagerImplSubmitCandidateList wilActivity hresult threadId @ = ActivityIntermediateStop wilActivity hresult threadId 4 RecoModelCreateDirectInk wilActivity threadId RecoModelCreateDirectInk wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage = RecoModelCreateDirectInk wilActivity hresult threadId 6 RecoModelCreateRecoManager wilActivity threadId RecoModelCreateRecoManager wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage ? RecoModelCreateRecoManager wilActivity hresult threadId 2 RecoModelSetVisualRoot wilActivity threadId RecoModelSetVisualRoot wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage ; RecoModelSetVisualRoot wilActivity hresult threadId : RecoModelUninitializeDirectInk wilActivity threadId
RecoModelUninitializeDirectInk wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage C RecoModelUninitializeDirectInk wilActivity hresult threadId 8 RecoModelInitializeDirectInk wilActivity threadId RecoModelInitializeDirectInk wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage A RecoModelInitializeDirectInk wilActivity hresult threadId @ - RecoModelClearInk wilActivity threadId @ RecoModelClearInk wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage @ 6 RecoModelClearInk wilActivity hresult threadId @ X TextManuallyInserted editId WordCount LetterCount RecoMode DockedMode
Language @ 1 FallbackModeEntered editId isInFallbackMode
5 LineModeManagerInitialize wilActivity threadId LineModeManagerInitialize wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage > LineModeManagerInitialize wilActivity hresult threadId @ A ProcessConcatenationGesture editId Mode FromIndex ToIndex @ A ProcessStrikeThroughGesture editId Mode FromIndex ToIndex @ L InkContainerManagerRecoCompletedHandler wilActivity hresult threadId @ C InkContainerManagerRecoCompletedHandler wilActivity threadId @ InkContainerManagerRecoCompletedHandler wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage E InkContainerManagerSetRecognizer wilActivity hresult threadId < InkContainerManagerSetRecognizer wilActivity threadId InkContainerManagerSetRecognizer wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage ; InkContainerManagerGet wilActivity hresult threadId 2 InkContainerManagerGet wilActivity threadId InkContainerManagerGet wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage @ F InkContainerManagerRecognizeAsync wilActivity hresult threadId @ = InkContainerManagerRecognizeAsync wilActivity threadId @
InkContainerManagerRecognizeAsync wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage N InkContainerManagerRuntimeClassInitialize wilActivity hresult threadId E InkContainerManagerRuntimeClassInitialize wilActivity threadId InkContainerManagerRuntimeClassInitialize wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage @ s TextInserted editId inputLanguage recoMode handWrittenCharCount insertedCharCount isPortrait pointerType @ 8 CandidateSelected editId ItemIndex BackSpaceCount @ 4 CandidatesSubmitted editId Language WordCount @ j CandidateSelectedWithType editId ItemIndex candidateType existPrediction wordCount hasCorrection LanguageModelQuery wilActivity hresult fileName lineNumber module failureType message threadId callContext originatingContextId originatingContextName originatingContextMessage currentContextId currentContextName currentContextMessage 7 LanguageModelQuery wilActivity hresult threadId 8 LanguageModelQuery wilActivity threadId Language @ C SpellerMultilingual CorrectLang CorrectLangOrder CurrentLang @ F SpellerSettings Autocorrection SpellChecking KeyboardsInstalled @ b SpellerAutocorrectionSupressed editId Word Autocorrection CurrentLang SupressLang Source @ SpellerSessionStatistics RemainingCount TotalInSession EditedCount AddCount AlternatesCount IgnoreCount AutocorrectionCount AutocorrectionUndoCount ContextDismissCount TICInkSampled editId FinalText PreContext PostContext RectWriting Left Top Right Bottom Column MidLine InputLanguage InputScope InsertionType ItemIndex IsRecoCandidate TopCandidateReco PhraseIndex InkIsf _o9h\1|oG Microsoft.Windows.Desktop.TextInput.TouchKeyboard sPOωGv fY9M8KK Microsoft.Windows.Desktop.TextInput.TextInputCanvasUI sPOωGvTܘ ^#Z' Microsoft.Windows.Wil.FeatureLogging VLLY\ @ Microsoft.Windows.TextInput.LinguisticData sPOωGv8 =#=D 6tI Microsoft.Windows.Desktop.TextInput.TextInputCanvas sPOωGvMS# CD Microsoft.Windows.TextInput.SpellCheckerEngine sPOωGvd. @W=CC Microsoft.Windows.TextInput.InkLinguisticData sPOωGv A P I - M S - W i n - C o r e - L o c a l R e g i s t r y - L 1 - 1 - 0 . d l l RegDeleteKeyExW a d v a p i 3 2 . d l l RegDeleteKeyW C L S I D A p p I D S M D B V a l F o r c e R e m o v e N o R e m o v e D e l e t e C o m p o n e n t C a t e g o r i e s F i l e T y p e I n t e r f a c e H a r d w a r e M i m e S A M S E C U R I T Y S Y S T E M S o f t w a r e T y p e L i b H K C R H K C U H K L M H K U H K P D H K D D H K C C H K E Y _ C L A S S E S _ R O O T H K E Y _ C U R R E N T _ U S E R H K E Y _ L O C A L _ M A C H I N E H K E Y _ U S E R S H K E Y _ P E R F O R M A N C E _ D A T A H K E Y _ D Y N _ D A T A H K E Y _ C U R R E N T _ C O N F I G M o d u l e M o d u l e _ R a w R E G I S T R Y A T L : D I S P L A Y S y s t e m \ C a n d i d a t e W i n d o w \ % s ( n u l l ) k e r n e l b a s e . d l l RaiseFailFastException RtlNtStatusToDosErrorNoTeb RtlDllShutdownInProgress %ws wil s t d : : e x c e p t i o n : % h s _ p 0 h A P P I D L o c a l \ S M 0 : % d : % d : % h s v4eGۋJC]"?o 1 `= ߏTe ++ K Ȃh~
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3> =9 Z=) <S ܛ< FC<I </< _B< >
3 >. =/ b=6 > > X>I BB>K [}u= pX=& ?=. F<S >S ;> ~=# < < <( x
9<M K> '>. >L jې=B w=S Uٗ> =. [=! g~=/ n= N`:=+ @,=S ;ė>I =L =O x= (m=. Pj= 'Q= =K j< .<A 1C< A< |E<# Rk<J P<- *&<3 ػ> >S ># > 3> )>( =. #/=$ ͔< < <S h> !=J 6Yc= Mb= |GM=I H4A=* 8= M> >T> d!J> Z;=O W3= D=( 4< Ǚ<' 8>S ,=! = H= <# G;<* 1< +<I [<
< Yİ< <R <J
L<' Sz<. b<+ 7< ,P<K ?%<JG > Â=# ʨ= ZR=> "= l>K ޯ># g > Zz=! <S <J <
<< \< K͞<* ̓<> < nq<I |l< C k< A<& 1> m7>S N=& <b= Z= e > ٔ>& >
=: d= = f<
/Q=<
E ^> =. q=S a=L c= ]S= ,=( > E>K d)># >J T:= < S>* )B> />L M= 6q=S >& w> c= =1 Ι= B=7 Kw= 1< =<4 I< >B u=/ Ot= 6$= ֔> w ># @> =K = =\=J &< >I i>S =6 P=# =I w.>> }> = > B`= @=J ZO=
B2=) ,=L
=3 N(=B c~<I Y<> "m<# i<O &V<$ <( ߓ> >S = H= K"=. 5<( H5< <
< ><5 ݗ< <' E< a<* .{<? |Ca< ^<$ Z< 1?<> @8< W4</ P$< %>L %(> = = 3l=I ! =# = >S s> }Z>. ZS= '<
R
{<( {> v >. q=+ =R =' Rג>S >! `= L= `#= f=/ |=# $~= L<$ 1<R N<+ G< <. Fg<K R<
+<' `> G> Gs= =& R= nq=
= 덒> Fy=S 쿮= ɬ=. ,=* j:=( ֏
=L = |> k
=> ;c= o> Vr=. i6O=+ W]G=/ k>= 4=' ]%= .=I 8>I DŽ> =+ h[=* < A<# <S 0>K և> A=# > @ > #M<= [= v = h= > Z >I [=S `= H=* g= Ց>S ͑> yY># =& R=- <$ <K >> h> Ĝ= = 8=L G=I =S <+ < 4<. ,< t<# l,</ > 2:> v>S 9 >
h> = t=S *s= Z=% nh
=+ A<L З< <. 8/<O <( }</ < 2|< x< s<D Vm<R Z< *?<* >J z#>S =$ 9I=D Ҩ> M>> ߪ=> Wc=A >) pe>K
= Yk>& [ӄ>
r>K Z>
b>> +Q=( (D@= wH1=/ S= =# <S <
E P> @= Ӡ=O /=D '= ) = <? P<# Ͷ< < < I<
j<' U< S< O</ H<
5< 3< m+<G )> Z{>& ֍'>K QNt= d=* Mۏ>A = t=# W= oQ=M K=S ;< 2<+ < t<J e< <
ٮ<< Ѫ<& ť< ^k<I !Wj<K j[<3 N<
;<- 2<; .0<H ܛ> ؝=+ =) < ?n<. <( < </ ̡< E< G< <* q< ?R< Q1N< 9aB<R ^4< X $< >! j=/ v=S = <B <* m<
< <( W<$ 겘< !ʗ< Q.< <H s< ;[<2 lI< 9<< Y7<
-.< 6x>S fi>S &=J =$ \=. B=/ j
= =' <+ 5$<! I< '< 걭<R u:< ă<I t<K !F<B CC<# Q:<( Y&< Mg> LO=. a)=K X$=S b =/ 2=- l
=+ I= ˻< 3o< p<H \><' y<R <B Jq<* d<( |T<> ?< Na%<
\>A ->* Ύ4>+
= G< @>S h^N> "?> Lp=I 7= 9(<> 0<# <
<$ O># 3>S =
i =$ 4֎> xP>3 z>S Ǝ>S J> 9= w= |= =O CS< <I Zb< < sde<$ \< 0L< |=< |>K n= = W= X=@ t\
= 9_<O <S @<9 d< '/<( 4ە< ?y< zh<. 1f< ?> i=> = `f=S x>K Go> +>& H=I < f1<* E<S )<<R 0g>K -G> _=S ;4= I= 6?>+ 1C3>- j#> ?m=/ #+= Q< K#> B5># > =O B= q #=J $= &<& $<* k<+ o< m< a>K 1t> !u >S ˗=$ 7=# > d->S P > "T=& = g<K t\>A '>& /= 0=S 4o=I T= <# < [<* G</ H< } <H #fv<J k<K iB< H>K <>* A> =& D= @> )>! K= =S )xJ= ,< Ԍ>S = Aa=$ !?=D u=* N = k<# - <! )#< < E> zT># @>J Q>K E= y=L =* < $> .== Su= G=
_<O <+ *</ ݔr< 6͋>S > Qg=M ʋ>S > [=@ => 1&=? = Y< I<7 F< eR>* 6u > Q~= r3= C$= ==) /<. R</ )< <I 0g<R q<+ AG> yN>S
=$ g= $'> 9^>
l^= 8=S :=
q: = <H t<J "R<! $֊> Q>S /=# )6=+ %=' I<M q< ɮ< h< Z<R y"<. A<( l< Q<& > дt> ]i=S 6=I *%= ]=B
=* u< (<O 1<+ Jb<#
< v@< 1<. $<A s> =. = ~qi=; ,= =$ . = s=6 Q=* %<# < 8< Z> m=. @=R R=; oG8= =5=> #,*= w=+
</ x(>
PJ>? '= >=( /u= H= <I J<) yͫ< A<B < > =$ =( F= _ =. < < '< j< Z< )w</ ܙ<+ i< Y<R k<# VO< AN<S XC< ։>? ^>S
R >> ް= X=@ W= v59=A Љ>L ʍ=I Y> #>S =# 8x= |= 7< |d< +0< H1<( B]< > =? #>S 9> d\> = ~q> Y>
> n=.
"=+ <> =>7
> =K K[=0 {3=( =* p @= &= ,>S R> =& i=
nR<* <! 衶<. Y< U<$ g</ nma<R mT< {JN<+ *B< (< {> -=
=J g= g= zW= S%J=
p<? <# <I ˵< <! Ԛf<* M<) -<B È> t.> =@ 7= ָ=S gH=> M=? j=
N> =( u>+ t)>. g@=R g
=# OY< F<' "< 7<( u</ < \> My= %= iR
=/ e< WZ< &< P<H < r< <( fٓ<
<* ?< 3< <[<2 QW< ,P<
L@<; L53< 0<E ;> >
ٱ= t_=. }= ~Rm= k+</ !< F<
">I > T)>& D=S I< ;<A <M o<* ᷡ<+ P<< M<
I<H d< a</ [<. EV< VJO<# BA< j:<> +<I
Ç> o > Є=S aH=& O;<=K F}<$ 3b<# > "=. 쿎=L w=I u=J rO=) |
=# .<+ >!</ m<K I< vk<* aQ< >K />
.=# n=G ]> R = N?=. 3n*= +&=( 5]>+ y:> , Q>& = .X=( = !w= +;= 9= f=
v<! K< #> #= 8= > S>>S g%>L 9=( :-= =* K= <# <G PȆ>S v>L =M J)=S
S=& =I @=* am = < T;<D @< <# <A P> =
7= 8= _= Bv^=? T= |7=/ ;=
_<. < =<B v< [AS< d?< ro> >. <>L 2=J k=S [=M b!= O\> Zz>B +=S ˿=
>S ?o*=I =
= &o = < Զ<& <$ < 6<) YN< u"</ *< <? Ց<> z< lw<A } <H < |<# HN< I<M L@<B 1,< Q*< k(< |*'< ԅ> wW>M M> >S ݷ= =# >+ >. τf=' `xe= a\= )=R }Z=@ %#</ n< <& _< y<0 D~<( K<> p3<8 d> >
>/ T=S =
5q< %e< X<B |(Q< |N<* I0> = =J \u= = ~=K , =S m = c <8 (> D>K =& 8=I c= <* <R <S $< j< +1O<
B</ &>
"> = > >M -|='
># *> b > >& &> o> O>R )=S R= C= (~>' x{`>S R=+ x= -=& =* >z=/ <K հ< < >A MA>3 - > =S =6 =
> >S =L ?=) T]= >) a'>& .9= =H lx:=F :W= U< <' < <A #-<( <! iV<
=dJ< uuG<. 'f=<1 7/< >$ u= 9`= T =S @= wK< #<R < i< 1< <+ ~< 8<& o< 4ە<. < :ZU< 2F<F 2F<
Yj=<* " 3< O>R Qs=J H2+=+ =K := C=B *= FC=. = < </ ]>& t>+ =' =K = Dn< y> 4>+ "= 8= m= ɪH=A = =S `!>S )|= Y=. !=/ 7= Y =M '<R i< < <+ sg< "<! É<
R<< < X_< bU<' 5<( 8%< {L$<* > ,5>> u[2> ,,= ;>$ 0>S g=. z=) ^D=# E< $<! ^<+ <' >
N
c>S .">L > Z>S |= =# *= "ނ>. W[A> )>L >S <= =( < <.< Q<# SM<) PĂ># DW>A ;s=J ޟ=* 歚=K \= ^> f> c= V=( ]Q=S =* X < <> _<. < &<J W< |<! W<+ 5<& f> DL>S = m8= Xr= 2
=$ 7Q =# <! 29< ?<O <I < x<6 uXa< :"_<& >K ˉ=. >S
c># =I ?T> 3>& ~=S => <$ UM<* !< Kw< @u< &n</ [\c<. fG< a><
c ,< Dہ>! N->. = <=S ޏ= =( s<' [ҁ>
u>S =K W=
ρ> > A= ㌡=!
\=# *M= > 6\T>S >zC= p.=+ }*= x!=# Z~ =R K= p< ! <) >>
r=O _=H ݳ.=; != _!= h= s= <# B< "ߥ< k<. < <> 2r< ^h< N<+ L<- @LB< E9<R 8< $<JG X>S r>( Z= }Z= `t9= Y/=. 6 = +=/ <R < ؉<M =}<+ =}<
<' l<$ .{<* N> 0g= ˌ= wF= = < q< U<.
<) }< q<! X<u<
d<' d<! Y< 4S<( bI9<L 8< #/< K*<8 +m>S _0> Tp=I *> <v>& ]> = B'D= I=( % = h<7 y># !>K lw=J x[=' ){ = ?t= T =. < 6> U->J -> == 'M= > > ^o=$ Ea=# _% = > = =# = LS=$
R= .= = <S < ;>$ f= B̅=S }>J= z)= U= Q1= =+ T< $<R <. < < <( y</ !d<2 8B< v6< H4<B &< ɀ>
KV= D=( J=B D=S M)= ^=* ^<
s< <J <6 ><D «< <L ^<> < <O n<# Nj<. .W< C A< > k= ==. l[=S = =R </ >x< k< l&< @<B 2>S :>
o!> SY=' M=+ &<. <K IA</ 2<$ ܂%< >S R>( M >J X =.
< <* =>( 03>K h>* d=# =J =I |> "u>
t=>
=( wf=
c=& p> t=S b= 'MC=. ]>S K> >& >== =K 5>S c*=+ }= ]B=' F7=K ]>K 2}>& =I != 1%=. >? = = z= V= >$ M> w*>
tb=L T=S !=D ^= = >) ?Ȓ=& Fm=D g)Y=H {1=R q)= #=. ]=+ j2<
Z< <( 6"< Lw< r<2 úq</ qUY< CC< a3< 1/<' ,g>I !>S ;> RG= *_= ~T= \ =$ /<O 2U<L
ף< ݘ~>J 7z> t9> ک9=S 1=I .=L *~> #.> W> ~u=S ̲g=
TC=B }> /c>S |C=# <= =(
=/ ڑ< }> ["= =# =S
0= U2=' Q = =
=I = r< ۡ<+ <A u}> j>S B0>L A)> =$ E< <* ]}>. o=+ 8=$ Ѐ= %t=( T=R 4
=/ ^< |>. 0/=+ |> ss> T>S ^.=. ޏ[=# |>( P%>S <. < @< |> z> rR= 3= w.L=L .|>S K[>& M&> f=$ '|>S > ==R m=+ a= QA=
=' ?=. |,<* < ~|>$ kG= wc= 9b-= 1D=. <S <R a<+ < X< %< <> S< z<& p< M,p< g< QL^</ (N<
G<H y+<
;r$<' /|>S =$>$ z=. g~5=# .= &=+ .q< q< ϩ<R < s< z< e< ^<I ˠZ</ {>S #>$ }W=. E=6 k>=# Z'= <+ <J ǃ< a<; <' V~</ <! U<I q{>L &6>S #= i= ){{>/ = = t{>A j=% (4=+ '=. u = =2 Pn< LO< 7m< ڳ< J<' P9<B lЗ< ҕ< L</ .T~<H 2tl< Y< =N<( K< _=<J /<; z>* pz'> ߧz> X#> ǟ=S -"J=# S< < < [&< C< Kz>' :>z>) g> 0z=S 0A= ^*=. %Y=* =+ < < </ 5<B <( .8<I %"|< z@<
:<$ 7< y> Tg>S p> 9~=>
y>* =& ?_=( 2 = {p< T< PQ<# _0< .+<+ %*< Ax> ˁ= G=# o=I ٔ= ,n= Z`=K kx> &(>& )(>S < v<* K;< I<. <$ ]w>S
> =. =( t = &< ۇ<* [ϐ< h<
'd< ^< !tP<5 )J<) 0<$ F(< Vw> ==/ >{=B E= AL=S ==& {v>S .C> 8>L S= = <$ :<R <' <+ ތ< < <; QW</ UH<. 7/< v> U.4>( i=) yX= "Y= SxP= ]v> = =+
+U=
=. k<' W$v>( }= }= mO= u> 2>S ^d= cu> S>& u> 9d3> D=
ȱ= %=* ݔ< A<. a<J <
X<? &Ȉ<B Yt> 9:>S ,$>I rQ
> p]q=# < ̢<
8p< \l<& {k<( #hL<> C<$ ?t>#
>! s=> &=S R=I = N
= n< <O g<$ o< ң< wۅ<J UX<D tQ< P<
Ƥ?< R
:<M T5<( $< Is> #= R= #=$ J=9 =. = }"=S o= s># c>I ${D>K > Ys> v= = A=S :z=( Fh= |
=J =
2< }s> = = vs> Y=. ;s>( l= Z=M 3m= l=I PS = =
h= ,= |<$ A<# l"< k<S )s> ׄT> ę >S Lo= ak6= X2= <. </ Y<! <+ P< L< `P<( r>' )= Q= ѓr=. gP=K \<<=S ;=R 1=+ ,(= 6=/ < ϣr> *=S ~U= $= =. =R <+ 2 < C< ݲ<$ <J < ğ<( '< </ <& (j< P^< '< &<' r>@ sK> >S K= H5l= = 6=L j= Crr> 襢=. Q=! q> =
g= =# usq>I U=S
=
=# = d<. /<K (< Bq> >R =+ =B J= `V=/ +=M q> ve>K L >& -=O ;=/ k<. !<* < %A8<+ p> -0>. SR=I U'=R f = ^<? l<+ ƽ< V<
lp> p>. N= Xp> k=>S = t= +W= V= P= Q@=# wp>! w >S E=/ N
< G< y< <* <B r<
bp>S G
>J j=+ sZ=M R= .;=. =R = 4< < -<' zp>L 0= D= o> s>& = N=K @N=. =S G=* Ro>/ N= I=& O>=. 1=R Lp*= j=+ \< V<' "6< @o>S ~tj> T6 >L := < = D3o> ~&>. @=+ @#=/ q #=; ~
=> I<' <( @<R ~< X<? o> &j>& >]]=. n>- =R = ?|= :;Y=. 8;=+ "=2 6<( 9< )><& .< <I ا<' s0</ z< B{u<* ē]< T<
L<B Y3< n> "=S lZ= #=& /= Jh=# b=. /lM= 8=9 (<B z< a< 0/< 0/<) <! j< |<A kn>& qO> > Y= =1 f=
$2=) ln>
-=( d=B iŗ=S = 1= = =O _< <D >{< $<
TT}<J lAo<
7`<# Q><! **< (<. Dm> D>' = l=/ *I=+ ɓ$= ;< ~<J fm>S [H> &> =/ p=# a@=O [= < < <. < 9m>S gf> $>I #O= ,=O H=6 m9< m9<. !<$ /v< -$< }l> 5B> t5>1 F"= |= 9= rn= {<! N<& L<
< D<( -l>S = 5v=! {gt=$ c=# @=D 7=* )=/ h = |= = < mY<I oض<K #,<( <> \Wl>/ v>. = c=+ Q= = } =I =B x =R $a< 'l>S M)>
"!> C9=M Lk> @
>S t]># > = = s=I Ek>& II_> )=S k> =
5=$ n1=. (~ =# <K o< k< |< M<@ <& <S (~<' S<O |~<+ Y0q< /]<*
]< P< Q1N<( ?<J j> =
3=S M= 5s= `= #i7= 31=$ o = = Z
=I < ?s<# < Jy<> 3< 3<
7< %^< Qkj>S Qa>+ "= X=O K= < Zj>$ X=. ۯ= =/ >i> =& 2= #ك=K GȀ=< mo=+ i>K P(># =$ Y=J 9=> :i>/ \E>' = >j= ^g= WZF= h",=+ A)<( f<R py<B ^fX< d+< %i> F2>M {= i= D3=( 5%i> >=S {=# 5$= Q= Y3=( `:-=M = i>S =K E+=I X|=$ DN_=# G= Th>S y= 6N= =H I=> 5<( +<! *h># = =D =/ Ug> s.5> 9= =M =+ E=. YMg>! :Z>( Ǽ>
ܻ=& ]= = pAv=
d= $= F < *< [\c< %>g>( D> Z > == Ws=1 5[=7 )Q=
= =! <G f> ,Q> =, &= J}=. *=R S= W[<J ū<(
q<
5< P<$ $<# "<D i<* j\</ K< iF<+ 3f># )> = ܜ=K |=' a= E= B3= ,=$ S{=J <O +f> ta>S _=
hʮ= D<L <I <# <O #< _< _<$ }< u< s< @f> ޫ=. f> 4=& <= +=( = <I e>/ :)>* ș= {= !q=B < Ve>
= Z=R +W= [K=' a=. l== < <+
< 5<J 1</ gG<8 1e>S h$B> "$> F%e>
>D >B `sN= = A=( D=* = g*<S T< <
<g<O 过<) e> ߊ= U= ߧ=' W^=. ]=> == =/ <B Y< sg< f< It<D \< [<+ z?< W4< d> k#>S =
=M d>
> = *= =% >d>K `O> )=& X=H = /=L <2=> }=* =( g=S 2d>S (> `>> '=L 5= c> //># 0>K E=> c>& -"J> {=. O=+ )M= J<K <S t^c>S f]> +=M `=
Q}=L 1~Z=# %=$ Ec>' }XO>S "D>+ QS= E5=* ?=8 ^=R fl<. k< <> ?b>( ~=# To=$ e}= Sd= yJ=& ]G=
8=M d= JC
= Ib>* c= {=$ P= G=H 0C=/ oE<B < 2<S q<; /< I<
H<
< d<( `< 4S< R< i @<# '< mUb> > =I = =S x*`= x*`= S 3= p= b>S 1>I ݇=% U3k=R a>' =+ *H=. 5= G&= , =$ <! 6a> / ># Й=! =S !=( .=. da> RI
>S Q= э=R B'= b =! ^=. )x
=+ r< :< S< i5</ l< <' Q{<O 7na>( = q=& \=K Nc;= 5=. 7a>S [^I> ;>( 4H=< = .a> >B m=R is= N=H 5=S }u= 8h<* Mܪ< p'a>! =S S= Tt=6 #q=# k= ^`>S =/ `> =. "=( a=
_= z`># > l= := מ=* į= j[=S n= ҏ=$ <I ϒ< BC< anw< /9< A4<D Ĵ_>> m= )< <
< d< pwV< BA<S << /<B ^>S "T=K a5=& '=I :y=. ^>J Ic4>$ &= "=3 Pi=. I=/ F3= 3=+ ?<B ۼ<R < <( `< <' Oe< =< &<? %^> ;UN>0 (G>& v=K T=* i==S r^> H> ]=D ]> S> $ >
DM= -]>L \= Q= U=# @ܕ=! 1&]>A am > m= &= u[=
jP=* </ 1е<. <@ /1< <? \> 6> X;=; =S u~=# E<! \> F= =I ` ]=. Q[=S O= t G=/ @= < < \>L &J>S s6> I= =
?X= U< ӈ< l[> 8[> ^.= ߩ=
L=
"(=$ &=
=2 0
=? <
< z</ #[># \N> ;> U= Y= =L U[> G > Dv= mn=* 4=. {+= <g = 0<$ ^K</ <
^< < ӟ}<J
q<B +b<? b<<( *< MZ> O;>S 3|=I V=< 7R6=> 2=A D5%= |<# <J ė<
?<& 1Z> y = = 5=S -=
H$=. = .=R D< [A< 5< ڴ< V<+ </ < GU<( +<* J< Ȅ<' aw< cj< aZ>S Z=$ Y>S \)> ϼ\= = P< l%<? Ѳ<@ < Q< .W<. \<J < <
V< <; %< v<# 2r<K [g<< Qd<3 ;Y> > = f=. S=S '$=I = 4+<' H< <- }< ̔<+ 7߈<O >zC</ )"C< >< 2< 6*<( hY>J !> p( ># y=K =
5=I a8=B ] = Į<A iW<( 3<O ;<* p<) yd< +U< XY>S д= /`=R 1Z=
L@=+ A+0=. 1EY># ܝ%>I +> s=L 5p=J G=K 4=B RF =D 5=& #<. <S 5K< 1`I<? Y> H=. S= 3B=( @=R >=/ 2X> +=. 7=+ != @= = <( e</ e<2 }v<R <-<- S<' <J 2X>S vM> 8= = <. 'f<6 *<
O<$ <O vZ< N I< 6G<I DC<( ;<B [5<# 5C*< O$< z$< tX>? ?> t= /X>
>& >K {=S Ӥ= -|}=I |C<# V<* T]< vX>7 > ;= d= ϰ=
n= S3=!G +W>. >v=+ ]Z= !A= Q29= 1)=' `Y< O<* < </ d< "q<& _B< y<R 4{< Qw< k<9 Dj< W>& = =K =$ s۞=S 5= "=I \=+ t< <U<*
L</ F0<R 9EW>) = {=S r21=* )= $= +=B < n< V<. <
u<I xi< ȳK< H< ;A< =</ 1<K -<( V W>I F > = 2wm=- dC=
&= V>& C '> d> =
= 9=
p=( ߃=!G V> !=K = ]6= u_=I 7=S }3= = <! ܼ<' lV>S J7>L =' = "=$ +8= 6= χ<( Y<! < Lǜ<. <K !:<+ d<# ʤV> />& >= C7=1 = ;S(= i#= f=! %= < f< < << 6 <
H<( BV>I S>
E=M = !Wj=( ']=& RGG=/ +#=# < < `<$ }<* t<+ pwV> -> q&> $=# m=S = MV>S B[=B != er= f= %d=$ ]>=O g$=
k- =. +<F
U>S {i
> = `"= = 6@=
0= %@
=O N< rT>) =' 4g}= :a=. =< =- )<9 <( 7<+ mp< S<R 1A< y</ T>
E> { >S =I Z=$ k<+ < j/<. ]¡<* ]<( En< b<R T> }=. i5= ][= yT> J= /i=# rjg= 2=. %=O /o= q9< o<R \ < X <S `</ zQ< ̒<+ <( U<! sT>S 0> =L d= 'h=O }=* 9<$ g*<6 <. G< g< I<# Vu<I om<( 7V< >H< E<- 9<? 0< /<J [_T> fN>S 7>' ?=$ )= @$= q= 횐<K Hh<J EV< .H<) &E<! ZT>&
> ,=K = = < 6</ N< <* 3<+ <S CT>.
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> =S 8= Y3R>S 1D.> ->I a= Ϊ= _<O j< i< B`e< 9><* ,<6 )<L Q>( 4> J>1 aQ= ;m= U=C [Q> r%>S g > Q=& J=+ FzQ>& )>K 3= G=I \=. *<=' A<R _Q> @> bh>$ ~=& = j.w=K &WQ>' P>$ >J =# +O =. R = G
=I <<L <K ř</ b<( F$< P> A>S eo= ؙ=# YK= P> ض>K o>& = 4=S ~O>* Z= M< < '< f<$ J<# !<S o< 1 m< D< p @< 5</ O>/ t%">' ,b= = [&= _=R A=+ .:< <B F<( /< 2 %< uO>
>& />S T =
w=$ ÷< Dl<! < :< \T<. t<* </ l< i<M i_<J *<+ O>S 'g8>B b>O S= P= N> N># n/> (= = e N>* g.>I >S n= >=& =K ࡨ= )
= 3N>O 7>J = =? FAp= =! i=S < < v<+ Ou<K N>M v3= '= U=& = &< Vd<( <) w</ 5
<D 5<>
M>& <> ]>K M> U=K J=S v=( 8>= ?8=J t5=I = v<# 40<$ < p< f<
< ߩ< {<A 'w<> =l<
GtO<* M> -#=3 M= = ==2 x=* r =A H<
<+ <F Ա< 4M> %9=3 ط= <* |<? -<J 8L>* Ҋ/>+ c%> g{4= < ><& R< $<' i<H Ց< < Ձ<( </ G< &rA< 3< L> >? >> u =S ۾=@ jl= L> >K h=& = ,ְ=I L> =& H=
u=! +O`=S 8O=M </ <. <* DL> w=. &p=' |= 8gD= BK> W<>) =S a=K {K>/ "= ܀=O uK> `=J aK=. =R
.=+ =/ = = ȱ<' 9< v< _<( ?<$ U<* ފ<&
\< H< .< pK># > > V*>S =$ =* *= [<D < 1a< U< 뭁<I xk<! J>S F > >=. ˜n=+ A3=R 0 =( < i<* _< J>! ! > h#>I := :z=* 3v=L .= ݙ =S J> sI>K +>& ks=I l= z<R G</ r<+ d<* -Θ< 毐<. <> t<
}T< B<H Kr@< ÚJ>S = ^=/ y= T=G qJ> wA>S =# S\= B=* y = a= <L K<2 ~<. <) <
<D 5< I> =S I>K 9#> $}=# *V=I B=O q< *<J <& <$ <S < < !}< r< za< ;^<
L< F< ><. n=< L6<> pI>+ ©=R ]= R=. T=F
F=/ Z9= =' YR< zm<( Ί< K}< 7Y< U2< B%.<D "%< I> ]=& z=
I>B > ; > =+ =' tI>> @=( = pQ=. 5L= ^= < @ߖ<H ƒ<) ,< F<+ &E< YI>+ =2 A=* t=$ \=/ k= =R 0=S = ]< |<D H> pz= aqx=( o= ,bX= == 3T=. OZH> 1<>I ;'>J [A>> V=K =# = .< %H< 8HH> >S ^=K =& ٘= =$ =
=0 D<R S<I K̳< <* 1h<+ AEU<. VEH>
j
> u> 74= 6r=& p=/ 6(= = j< < ρe<$ 0< k.< X%<D $H>( n"> fh= T H>
o=H F=/ Nc= R=$ J1= +=B ߌ=( k< < y<* XT< ||<
G>& Q= j^= f%= "=$ Y
=. QJ=+ `<=( u< < @<' <R x<
B< G> ~D>> C== = )'=% ? =
`= :G> _@>S B
=K X =* "=& ؐ= a=
J=$ iS< ع<I (G>. IJ= *=S s= U#= N =) .U<( < 5Ԩ<
S< .Ȗ<* <5 ]<' aC< ?2< ?2<H i,< ʧG>S +=/ ٘G> 3>A A>> 0=J nl= !8= (= պ< ? <. \G>I > = ?= )0= G=/ +G>+ >R =D=. "= Yb= Yb= 85=' *=/ n=* <B 9F<( < ֤< WG> 90> L=S VG>) I+>> FG>/ F> Pq<># h >) =J I=B $=O < nh<I 5ӽ<3 @3<$ ql<> ZF< 9.<S -<
dF> =H G= 2u=? ;=> LL= 0K;= \,=
< <* JF>+ !t=. [=& = = i<' T_<( ^< /P<K Ί(< HF> L(>& _ =S 0Hz=
= Ӟ</ <. -<$ 4<! %<R ?{<* Ar< zo< G< @<+ =< E> U=. q=R (F= :=
)=
)=+ ; "= =' k< Ӽ</ s<&
<( E> f>M z= => l=+ {y=B J= j=8 =. =' 1E>S a3>* ۡ=+ -= G=I d=u= = 2 =O < fE>> *>+ _y>/ =R \=I bm=' [l= cGc= 0<B
+< c< ,R<; *F<( E> ? >) t(> f= &p=
= E>& > > >= =
}#=( ɏ= c= AD> H7>$ n> o)= ])= w<> <( 9D> @>
= =S S= 32=. 0<0 L<L D> .U)> [= d=
*= Z= =S D> $>S =? = ^=> c=@ <=! x2= D> d˒= HW=> Q=
= = ]C>S >$ ܜ=& = x= (z= = &=R #. =+ 5<. s<' e4<* W+< ߧ*<
IC>J = 4= /=( O= ~s<' < X< >< < h<. _< <6 < B<* -< <+ B< C> >K ࢳ= S=R CC> 0b?>) = ǻc=. g,= 3<? < ;< < 8< < n<B n<I C>S w= #ظ= = & P=. mI= ^ =
=; C>. O=R b=+ = ]=' O= "=/ =S ۧC> r>S ^=K ,~= 9=* r*=# = gC<O O <I <L o*< <J 8< </<. ĵZ< "Y< WvA<$ M6< }C> <>> = - =K VB> &rA>S }>> U=# *SL= (= KB>M n=+ = MI=K ђ=J +U=I <l"=> k=! <O <L B> kI= (|6= )= A = =/ =' G= `= Z=. 0< +L<
Ͱ<( Է<* ;4<D N<H S< B> M=S l̫= ˨= AHV= {= =G ֩B>I k>
> 3>S :w;= w= = < ҿ<. "<! @<
\p<# [B>S != +{= m=# QMI= ?= m;= q6=F s =
R= =! EGB> k >
yw=( Ֆ= I=S I=B A> =2 = = ao=' Yh= y 2=- <> !< <( W<
鹅<+ < )d< jU< 1O< e?<
M(<6 |*'< A> [>K A=R B=& = =B a=' </ uU<+ A>S =. *= 8=/ }=+ -=R L%=' <( ǝ< X <M A>L => =S '=- H= c=* == <R ɭ< q</ <D <
7<+ gw<( NA>+ !w=* = Q= i7:=
>4= <=(
< є< < oI< <' &n<H $e</ a<
{A<2 T@< <<. 5< R4<? &< nmA>* I= < N< ㊋<H <. L<( @> = =' އ=. <:=( L#=# =R >=
= 1</ <+ H<A 2ʳ<5 r< <!G @>R t^>
>+ n=. *@> = C= s= 2M=. 1= .U)=+ NC= B=*
=' <) < t<R < .< xՃ< k< _</ W><( M2< ?>S Q(> '= != =' 1= m`= ?> kd> = i= um= ,fD= oI=F b= L<2 չ<( 5'<0 < < Ӂ<> {<? *?> =R = ̸=J 5=S = $<) $a< <+ L< L<. <
,< ܛ?>2 TR=S =. jڅ= ;W= H=/
== * = = <> C<+ ^?>. = K= ^=/ I=+ ==R N?> $!>S L >* =0 *o=$ =K PB= ?>> } > N=! <t=S ,-c=$ <= =K =) C< |<+ y<O ^< <( x<L <# uV< < r< V<* >>O
> =
}r=J T=( O1= ;< @<. H< x< Ǹb< _<' IX<+ sS<! M< zD</ ?<) 50<1 N0<& d)<>
>> )>! $> =J ]=S >>( M > `=& xb=K ޔ= c=$ Z=* <
<> g< < <+ D< 6?~<
e< ><S >> M5>! ;=. = < B|<( kH< < < C<S 7< p&&<+ $< >> =/ I=K >>! (=# =S o= = ; = = ȕ<? < < s<M Թ<
<I ;<J <' y~<( x< I<O B<. |7< +< "'< $H%<A =>0 .> 1C= x=J Aq= X=S *=6 "q=3 < < !< i=>( x= +=>$ @= =! => = Q=S ^J=# H= 0=O =@ ; =J aS< #=>K Yh=S jU=. Yi=G %v=>I e= U= <=S =* %uB= I=> O>L r1=' = %=. Y=? 9= 0= s<> >= qW=J p_G= 7=R = 1 =5 <+ Z<. _< %<H Ǜ<> x,>& = ß!=M =S B=K K=! = ~<# v< X< פ;>* `&> D= += e=. /=! =' < =<+ =< _@</ <
w<= o`<R 0e`< ;>* >K 9)= d?=D \=& S =+ .;> !>6 n># >A 5E=K |N=J q(= D;>< r=J = 5B=# >d= lW= =9 +< /<? S<K ]<0 n<3 ^< eq< 5;>. kҭ= O)=+ $=( "=
=R $(< < I<> /< <
:> w= w= :>K .>! i > =) e=2 t'X=( 4C=* ,== :>K 31
> =# /= (
=& y=J = <I M< W<* wp<L a<+ :> &>
Y=/ k)`=S ,=B #<. < Ti<+ 06<
3< ;:.<$ \:> @ >& B=> T=
=2 s =. =( = X< < U:>S
=. w= O5=+ N&= W=R g<< #/<& @m<' :w< P< "<* ~</ 6u< `W<
9y< <q<
^<> X7^<( L\<6 M<B "L< Y$<K 9> %=. = 2=J = 9>
>S y=L c=* |= = oY= 9>D P>S 8= N=# y=* Fv= j9>S E/>L .S#> `=$ c= += G< <R <
m<. Lpj<' db< 5< 9 %<# 9>. qV= &5=+ =* =/ I.?=R ->= < = ;R< yw<( I9>/ CX
> c=. ֑= i= 8[=S D=+ }#=& q<R 0<B E<> {<* &Q<( 6< 59> V=( w=J "Q=. 7=/ e+=B p= }<M A<? <K T<
8> >& (= ~=S G=. >< =
3< V</ +<+ F<R \<* W< U1< X{<$ ee<H @<B z><A mo7<> '<( i8> =. b=K f= sI=B W@=* k9= 8> T/> =
'+= D=L ~t< M8>S )> fL>. |=L =( = &A= 1<0 <3 Ԃ<# ޏ[<6 (4<) `&< 58> ;/> Cq'>S W= = 3= != #j< ݘ<# 2o<
e< c<J ^<O C<$ 3<6 E.8> H=$ r=S &SE= +=* B</ ڌ<# <! < 7># A >6 =S 7>S Q= Q=& [~=K ƿO= :7>B T;#>
= ѕ=D ir= C-= 7> '>
]= ,=I J~=$ S[= =O < (<3 l<K I<# <& s<S <4 cL<D K=< gG*<
?7>. P=R 7> D> %A>
k>
7>
> = J[=$ S=I =K V= Ǜ< i< U< <S x<J Ư<J ]1<( bۢ<M <# 67> R= &Q=> 7> M=) = j= = rU=? DS=* %=S #=
O=. 6>> d> >= .g=
= =< <+ <. Wџ<
ж< ܃<( ώ< &6>L W>
> ꕲ= b6> rp=S =
= = t}= 2n=+ Y5>( 0G > |= =. 3P=* ;=+ = S>= < N%</ -Z< bU< H<R E< Y7< ö5>S *>' E=R X= 5AT= KL=$ QH=* ϣ"=( ,= <> #<. <! N</ 3o5> ,=& DM4=R u=. =/ =; <' ۅ< 6V< <B #< ~į<$ $<> (5>R ɶ=. l= e=/ QM=+ SL= 'g(= =( = \< V<* 6<' < 䟙<& fa<B \< n@<
;< '<
G !"5> = @m= = |]=S >=& ˜.= F
%=O =J 5>K {=# n=& S=I = Ĵo= F<= ,=$ 2 =S I= <J 5>+ >. =/ $p=B S]< 摿< vö<
H< <( * <$ < H^< ][<
+V< T< ߊD<2 m 1<D ̖,<' 4>. z>R F@=+ ܟ=' $=( |
= ,= N</ < 4<B 3< be4> w >( = U4> h> `=* = g4> =S q=& 3> !=0 Y=
NBi= < n<. $a<S o< &< ><! Ǚ<! <# o</ t< b1j< UX<< M< A<O X3> +=. u=M =+ ah= = =/ B=2 e<B < M<( ݑ<5 X<' .|< o)g<R * F< W3> ^=2 = K= bN= =- => ~<
ͪ<+ < a<A N3> =* 3=K R=S 4=0 =& : 3> Q=S g= h=# Oi=/ 2>' U> ># =K j=J {P=$ G=O < |<. E<! 2>;
n=A = Z*=R '2> ˂> (n=B V= C= F1>$ = N=( 1v=R t=I #= 2 =S =. A= 6</ [
<+ <# ?n< ^L<* < V1> o 1>& ;$>S >> =* Zh<I << 0<. ѱ< ^t</ @1>' =) T=. DA= ?=( (= G=@ 41>J l> P9= ɒ= H1> > *=; &= 0># *> >
R >S =J 50>R =. =K uU`= p0>+ =R [=. == )3=/ eS.= Ѱ= 0= *=S 6
= F@=' bi0> ٖ=/ O= O= @=
C= K<0>O `= གྷ=S 0># A=S =K =J l=' X]=! E=) `+= `+=$ }*=I ӥ/>' l= `=9 ,= H= sړ= {= />R k=. y= ϻq= "I=' 4=+ +2=B R= rk=* =/ x< /> r= K}=O e=) = ?= X<<B >]< S< < </ $< S< H<J -<
<? u<
't< Km<( Q< tM< UQ<<. Ts9< '< #/>' 9=. d= u= p=( =R v=/ e=+ < .<B ! <* 0s< u*< }"/>. 4=' DL=R Q= =+ =/ O= s/> K.>R >+ D=/ T;=' = ~Z=B =!=* =0 A < i< ,J<. />J !=# %l=S /nc=L A\= *=' = .>. =+ \= +h= K= T=/ F=R +h=( "< m<D Ή<' <* ˃t< RZ<I NB< 5< ]1<B _.># >K >O =J =
Y.> = Z:=' 4= =. '=+ <S < ڨ<> z< /< VҊ</ ?9<J D<( Tw< xk< ρe< /Y<
=O<
KE< w,6< 1<R W+<G yu.>6 R}= 6= <-> = d$= /= F]k=3 ~T= KZ1=# 2; = -># ==S Φ= Fz=6 w.= ~q)= !=$ +< <? -> `=L 1= %!= /2=R )M=# zK= ->> := = L= n=( Q= N= #)=S Q=& =8 =. < <J < ->+ b=. L=/ 7I= $<) U< < zq<S I<B II< zy<
rw<( rw<' *^< M<R C<A =I:<3 I7<
Ug5<O 0< V+<& -> =/ V=* 'B=B !=
=$ $= =H =< T< 줾<( a< < D<
< k O<2 $M<
P@< %+<@ r$< e-> >S HN>* =I $D=; Y=E ,> J = L=K 87= !/= W$&=
= =. =' n< (<9 wM<( 0< Ė< p<S ,> >S *>K e=&
= Q,>. = ٗ=D =0 Ar=+ <O,> =
:= ,> l!(>) =( lI=S 4=. q+># T=J =K 0o= ͱ<= |<
U< +>4 >& > = Y=1 :== ]==( 48= [ 3== b<
<7 +>K m> P=I n+>S B=$ 9= X=! ½2=& = = {< k< <K < C< <@ c<R .<. H<+ A< <# <I K d</ (IW< ΪO<) (<( 3$<' v+> C=/ !V=. <= =( =+ ڮ= = ^< Z< y"<S < vz<R I+><* %+< kE+>
d=/ A= 9+> p> 9= ;= iWa=R B=0 t
=) kI= s<. y< : < b<+ 1<J ]</ .< i<
JK< (3<' qW/< +>S ܸ=* B= Zd= }AK= ܸE=# ?o*=$ *>K {># >J = c=I }< Di<0 ᶶ< <L ڨ<( K<M CYx< w*>( > *= x=* *> wJ>/ =I #=& =K =. 4< Z<+ b< L<S S<R *> .=2 =B = nM*> em=( 4= P5*>9 n= Q= ;sO=?
= ő= < T< < N< </ @ٔ<+ <
hz<* <; < zx<
o< c<2 _<
Q<H uM<( CG<L A<' @< 0*>S = ʔ=# = =H 5(*>& 1>2 W= u!=. ?W=R <+ U< /l< Ѹ<' !ɬ< 5<O gk< b1j<( x%I<I *@< :8</ _7< ^*< _ *> ǯ=J
= uc= *>B q=
%xC=/ <
< < 8<+ -z< n<. ם< `<D <H w< Hw< am< Yd< <]<2 j[< YW<; )> ܽ= պ= c=) =I v=J J= = ~< <K ȡ< m< ':<( t/< s'<. M)> Y= Z= 2W= :l= [D=> &m*=
)>
Ϥ=2 =. gS=/ S:= J*=
=+ = =D <R )>L %>
;>( <= zG=S ]mE= E= x =B f(>S > = = &:=O =. < [<* _<# ó<L ><I (> =& e=S )@=, l(>* =S >=# )Ї= < <<
1<' >< V< =< k< <> d<$ l< _j<! qUY<9 C3</
$< ob(>( Gr >M ?>$ b(>D >J x=S '> #'> > N> '> F=I F {=. m=S ^=> !F= },=/ &= = q=A { =# <
5C<* }< .}<- VHy<( VHy<B << 44< g2<? 1?'>O /#>I c= <2=K Y<. T:<M ]<? <R `< 6<+ *< h <J &S< [< < c<# b< &>L
>S = ͆= '=* m = [=F ǝ=. F =& < V<0 <R <( 2< 5q< iV< S< F<+ U:< I7< B%.<
&> R~> =+ => <= _{&> B= (Ѳ= L=J @=
E+=* s(= |#= =<B 5&>I >
=\=. +=+ "=R Q = y= =6 C &>H (G=/ = I=$ ;= d=. 0=B 0=( Kr = l<* < %>I Y>' = j=- #e= o%>( =D `= O=+ @?= J0= M+=. c=H =2 8j%> %\= _u= {Z= iX= ʇ =9 0= Z< <( < <
>< B< l<? K<= s<4 <& t<K a%>R = c=/ {=' 6Y=+ =. s=S n= )K= I>= 2%>5 _=+ \=. 'y= Jh= +k= ?T= *<R Q< $> t= m= F=O F
= =
= 5</ &<S )<$ r<' b<2 A< d y<* 7x< Fs< T<5 D<L (D@< 3<<# gb:<( k5< L$>S =G k$>B in>& ٯ= Ȉ=> = `?$> >S 5= =M J%= Cd=O =c =@ %$>S Ã=R L=. =+ =' ő= f< </ ~<: u<( [< }< N<J ˾<K Sz< < < `r#> }= = = >[= ~:=. /j7=; )= ~ = +<! tF<
~]< bU<O L<H JK<+ hI<' qB<D ,5<I J/<R GU#> !> ~s= nP= |=% >=H Ph= IZ=( ) = )<
mB<I b<<* 3< %<L
#>R :=/ ˌ=. =3 TN= F= 9=M -#5=+ 2= U = \">. = ͕=/ N= tK=& B$C=' -.=+ l,= ,= l< < < {ܷ< C<( < H<R ?y< 5^:<) r">
> tn=! != =.
=R b=J !< χ<( < 7< <+ ,H< < a</ < A< !w< v<A )]< P<5 9<; .<' )?)< k">. =/ Zپ= {=+ (\=! (O=( rI= E=R =' $= c_">. = +=& <m=+ Am=R C`=( -= V'=/ ="> = k=S = ͐=( $H=? P|= =K A(<J <# s< $"># >$ =6 =S 2^= U= !> X=/ 333= w/=B S =. !> = r= => #iw= $]= D = D =S {M= {<< 9<. N<# 9F< d< |<+ >Њ< w<R !> ٔ= =K W= !> /ܹ= +=O ||B= =D <!> 0 > =S =L H4!> XW= Ō= M= &A=J #/=M <3!> <p=! s5=( 4= l# = \=. -?< `<> < <J ֧<A .< ؙ<S C<? x(< ;!> į= t= LK= NF= KVE= MJA=> >Z = 1]=B 4H=3 O<. \< w!> F= E= B=( > ;=) d= =S \i=
a=# =E= 1= cz=> <& <? U<6 F< ' > +=# +=O < 9)L< [K<* 0<D dt >. "= y=/ Ϡ=+ i^=R iB= 35=( <' < <* s< < [?}<D f< L<B Pp1<I F.< j >* ^=( pn= NG=. )= ]< }[ > '1= 6= = ' >. 1
>+ A=S =* </ < $ > > =/ n=
G=B "= A< <S a< <
G<
6< 닄<. G s< >
b- > ̸=( 1=M r >R 7 >* #m=$ V= O=& b>=. D-=B b= Q =S c</ ˟ >2 ʙ= 7= >= BAi=. L= =' 8I</ S<$ 0.< < *< <+ E<B c{<> r< P< P<# <R < hc<( }H<
i @< ?<D > |
>( A= ? > <= #=/ !=. W =?
=
l= P<( <
|
< oc< "$< !; >( E/=.
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5b= a =B = %< -<( < f< <' K< ~< |< oZ< I< eD<) k(< >* j>? ۇ<=/ ]4$= =
= #g<& < <2 m<B 4 >K M=& = |*=I p=
a"= 9 >S ?=H = g > >I =O =S =# =K )= 4a= = =J ^<L ۭ< L > b=! l=( Q=S tO=K D= ܼ1=I U-= -=* != I=$ &=> N
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=( =M =$ 0=I o= ]0=# k= B`</
< I<* <3 A<& > =K E=& B=# Gry= P > =( =4 `!=. !=/ l= C >S +=R x=. ai=* cF=D >) i= =( = k}= < < < +</ 1[< <. ͱ<<+ >K =R l=S a=. +{= >& a= =R :z|= ^iY=+ '=S $=' E< @Q< h<( "¿<. :</ Ԟ< Pō< 9< 2|< x< Jj<
1f<? 6J< tD>< /< q > ګ= Ֆ=@ > = = = u=+ = R< <. <> -<' > }= Y=# A= <= f<O GX< <( <
<S :<- D< +<L )<? < *Ŏ<B < cy< J)h< @U< d;<
96<5
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M<< <. ap< F{<B 4< < I< ^< <M 6><J K< X;<& T<@ oj<
g<# Z<3 9|R< 0<H %*< '<0 X >S
> M= 9= ;=+ ::= 3=* LP= <
<$ j< ѓ<I e<K w<J <) > >( t\
>S =# =! `=J >= :S= ,=. `> :> ߩ=; = =! a=0 6n= j=S Uj6=
=H W= >. = %N= 2=+ )"=> k =' =
b<( < </ `< \> Xe= Q=/ H= I!= =,= V>M >/ = o=( -m= jK]=
i?= v7=* 1> K=> e1= G+=+ <# g
< m<H <2 </ < #< >. Z= =R p= 7k=+ ?=/
H;=D 2= 9
=
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< r< qH<B A<L 1< ?*< > l= = [z=* zl=J eE=B q
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>K ۾=J j= VJ=
s=# %tW= kI=S A9= 8=> 4/=I k<A A< < m<( > ! >S
> P= ==. g6=O ==J <# !<< < T<L \}<* r<I Jq< e< ]Y<$ j?< F`,<6 eT>
=
m=( >R k>& O>K p =I {= w= .K= !<S I*< N<* <J ֭< < ѐq<L O<' :H</ _7<+ ># k=K =S y=I =R = S\=& SG=3 ɪ>+ ;>- S#= ɻ= &= h<> .<
%< z<
z</ < ?R< &<M T< lт<H wp< <NQ<. |>S
>& * >
P= t_=K ?n=B z= '`= +=/ ys> >. ց= n|=/ 4=+ "=
=( => oE< H< 9a< E)<8 w< c<R <6 /z<* n< nW<H /I< E=< 8< 5<' W> a>. i= Q=? k3=- |&< 8<
<( b< w<2 ܨ< 5< K}< S> p>/ !=B 8=
= w =S 6w<* d<. Ƈ< < |E< L<
K< t< 5j< +>S N>$ =& h=+ S=. YNB= %!= ]< < F< 0<K <R </ g< ۅf< @_< P^<
-=<* .<! -<# ۣ> i=R 3=+ ̖= _>S .S= -=I _= 7=K 5= k3=A k>/ X= =
=B =. p#< B<S (`< < e <
(< {< -a< U< S< ¦N< M<( ݖH< &rA<* /< J*<+ M%<2 S>. `= P= ;9=/ 5= \ =+ =' %$=+ k'
=( g<H < <
ŝ< <> u< "<% <
d<2 W<* y< 7>. k> (N=' B=+ u= }%=*
=R = g< </ > ɓ>J V> = ;=
s_=
G= <> >= YY=
/(=$ n =/ kd=
6 = = <( H< ~>. P=R 9(= q`=+ 0^= d>
G=S ;7= Fs= i= @J= ?> yʊ=K u=. =># =S =^=$ Y= ;=F 55= \*= v&= }&=
B = =) }< i8< <@ < 鸚< <& Q<! A<? l<6 U< ?<+ :< L,<B (>$ {= !> k=
/=S =$ e=/ G=! |>= >%'=# =* ]<D <. ާ< }<( Hu< h>M mu= Q= 0= = {q= 6= 4=R O\=' <+ </ <. N<* >$ =S = s<* i< d< <# 'ށ< `́< m< j< )Bj< \<+ h[M< fLA</ ;< 10<
%y.< Lm)<( > p>S = p= &=# > = ӫ=J 5p= AaP= >+ = WK= Ʀ>( =B = 9+=- ]=# O= =O 0f =* J = =$ #<! <
< ]5< <S G< <, l?< ># =L =! = YOm= ƨk= 1^= zR= = =S h=? = YR<I 2U< &<O )x<( 䠄< br<D iZ<. QW<$ d>+ = iŷ=M A=I =K ԛQ=? B=! '=J <S <3 K<L Cƣ< < {<$ sI>& = =/ tE=. =S |>K ۤ= m=B ">
=S #=+ = XY[=2 e8= an7=
;+=L $&=( = *=K =$ N< uɸ<? s> = q=5 pa=B =S d=. }%=* =I Cr<! < gҦ< )ː< b< D<J e7> &=K Є=I u=. )9= >. =+ = s}=R }> 9= += ߨ=* P=( = ̘>( ~=+ D=' 4=. f"=) = W= ?= =* +=R K< < *S<
1< d< < </ < 4<1 0}< i< h`<= P< ='=<> :< >/ Pn=$ kB=* @=
?=B X,= ƥ*= r> > =. =S nv=*
5=R [ = V= @k<+ H<( </ Rc<# oe< V<' }i< y_< wK>S z= 1i= \= LY= h$B=
=M J
=& _< <? q</ /< @<. Yy< Rl< Rk<* {Oe<
T<@ uM<G 'J>+ ]=> Ḭ= =A nN=
z= Ac= c=/ /V=M R=H :=* \)=
|D< ? <- O=>S =* l_= !c=# ( =$ . =/ Xu< < '< S< e< ]e<( QV<I #0V<D y >D = <0= N= L#= ]=0 ,>S = = 8=. 1= vk=& ;=+ < 9C< < < $<R \< )< < }<$ oo<
Zm<@ Zhg</ -a<# o`< M<) q:I<* H<6 E=<( %4< 0< +<A +> )= Jj= L>? b>6 "7=# )@=S }]F= ==$ ! =) ' =
+=F k=B < c<! \< uu< < < J<@ +< a<
?>$ =S N_=K K= Hc= [|J=( ʊ>. X=R n=+ N=/ [J= ZD=( !v&= C =B E= l<' f<* Z< Z<1 <D 7<A _> R=/ | k= C=R L'= y&= ӿ$= ӿ$=+ \=C 6>& u=- bH= Υ=J 4"=. < F< F<+ <G > k,a=S w =# =* s< < < < <$ Pq< q<
Zo< b< -K< 8<> Jy-</ N+<) P +< ,(<( Y>S &o >I =. 䢚= P=) #,*=B N= X= S <O Z<+ <( < c< n<R p</ *i<# e6H<* 9<> > N= 1=K (= }=J za= +#= ; "= > = .= Ā=! QW=S SM=+ [C=J -= "=; A=R L< \< <. p]< E< i;< _Ҙ<& {> 3= &y=# 2!f=J oG= ҩ+=? "= "= =
${=K >K +=- ̗=+ = ӈ=& =. ip[=/ >( ># = p=S O]= =J 0=! = zl =$ g>#
~=! "@= K6= K5= E
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ܛ<K fK<J h< <S (> Pq=. C=( p_G=* =0 =+ = > = =* ?r= ]=J H6=
=. =A H</ !< $b<$ y<B n<
#<# D۱< >S =K -θ=. ?= oE=& > נ= = jk= d=B vB=. @=* </ I<J < [$m< k<
g<( e<) V<# ,R< L<
5<? 'K-<K > կ=/ Y= *=* @%=
(b=
=B +< >S =O И= g;=3 O%= = >. vġ= [@h= Z/= ͏>) n> = ٱ=' != =. = 1<R y<( <& < <+ u< k< -<* <7 O~</ T< :K<
E> _= ,= -w=6 1f=) \=S A(> t=( t7= 2!=. ( = >S = =( 1=. (= >( 9=
o>A =~=. j\=+ ;P=J N=* aC=R = = = <3 qT<' j< </ < < W%< Ie<( {< wL]<& \< ^T< 6G<B q5<2 3<D Vb> :@=/ X> G!=/ Qr= W> rb= .I=( 1)= =. - =R = =
=' q< <) w< {k</ <+ VG<J #e< hz< Ly<- E+w< @r<J i< c<& :L<; "8>/ =B 5=* =
= = ˺<$ <? Y<
m< B<( o<2 9< C< ̘< ->$ .= +=O pB!= b= = N = r< W<
a</ < (<
"< ɰ<( G<* A<? vm<2 ,k< Ԛf<' jW<S kR< Q< [yI<5 p @< ;4<D gG*< "$< ->K 1> =R =& ⯉=/ v|=+
>/ ?= j[=B HS
>$ /3=S l=R rY=. S= <= y>=+ = < V<
&< B<& 7<( o+< < </ t< D<# *<' O~< u<
5j< Xd< c< UR<* mG< |2<; 7
> s= '= z= #h= gK=. @=R 66=+ 1=( = =! #</ )<' < < re<
d< >I< $%
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>S r>; R=# ~U= UO&= M=! < (<* 1< 0< !</ <
t< 5q< p<$ pf<( GY?<B ;:.<
!*< '<O >+ = :\=- = %i= 6= 8f=R < i<
A< ެ<> Yk<. E</ g<* [< G)<( G > 0> 휦= *= yM=' Z > ;z= T=( =. = 0< i<J «< N > > = EJ= X< l<
<S <O rl<$ 5 </ HO<* ]3y< yv< %h<2 8\< R<I 0Q<' rPB< 7?< =4<5 *<? &'<
C&<( >. = ݶ= =R ڒU=+
:=( )=/ ,.=' S=J 0g< < zލ< n< F\< >+ N=* = uC=( 0= T$= ƣ=.
= A< < *< <' <R b-< \<
< w/w< u</ ũV<
pI<B
7< &< >? J= =9 =K 8 >S -Z=. j=R s=+ s= V= &=/ =' T< N<& <( _< < 2h< g<* fW< T<J 3>< 47< h+< )<B 2(< '<! >/ = > = cg= Y=. #=@ =+ 1=' < #<! <# ;<R *<
<* (< x< m<( <D < </ lh< ˀ3< 1<K !+<) > %Z> =. 6ts=/ G@=R Jz= N<S +<J a< <+ I<' y< <( <# <! < on< M< צ1<
/0<& .X*< ,$<> p ># z= = W
= 5c=J FE= D= 2<. X<K 9Ѯ< < x<' t< t< r< EV</ 2vB<- A< 8?<S 8<$ *<+ Ze&<
, > a5=. E=/ J=+ ^I= F= *=K ~<( a< <j< <J }< < (<' 7<L v<I ta<B )<R > =? s= e= >c= ,=$ !w=
>. M= n=+ =/ Z
I= 7=R %=' =( {=! &o = <* p< R< oF<K {A< ><D 8
>$ =+ = רּ= =?
>. {ث= Ps= qVD=+ <,=( g*= =' P=/ N~ = = >< < `<R i< n< |< h<8 4d<* K
> "= Nw= vw=. Yk=/ ,=
)=* = +=
<
<
> j=( J= 8KI= $ C=. &=H A
=; >S yZ=. 4=$ " s=( ;= = =* < Oɹ<J </ < Z >% =) = (}= *=D >%=. ' =
= a<M ˅</ ˅< &< U< 2˞<H > = X= =B ߍ= ?{=! > H=# L=G >S =! A=/ y'=$ !=. = [=H = = z< <( oF<* . <B
<
^< 毐< /< o<+ n< QW< V< jOI< p3< i$< ; >> = 2=S -= < $<+ DN<& <L `<. _<O G<3 ʽ< <# ǵ<A E<R >A `= ]U=. W9=R :+= 1\ =/ = .= =+ q= < 6:<( Z< <' Ĭ< < j< < ;<& !< Nb< T]< X<J i&<G Y >S [=/ N+E=H *= Y(=B aP&= Y=
= ~ =* <$ <
˸<& ~ < > =+ l=' =. ot=R KxB= =B 7=? ,=/ $< <S
<8 ΰ< < Hu< 4+[< ,,8<> 6<* &<( z > -N=
*=. ~ = r7=+ 2 =/ <R < ,<; }< < (D< < < [<( ّ<' ?< << }]< 9ӄ<) f^< QV<& dH< G< =@< << 3< _1< .0< %y.<
'<
G .p >' oԪ=. @= 5=+ $=( = = =S V<H X >S = y= Yni= uX!=J =. LR >S J$=! 6=
}=> :u=I PM=J W9=# f.0=! Y%=$ 0F$= H >/ ձ= a= :; >' 6;= eR=O
G= Z6=
k = /N</ <* <
!"<2 p < < < Z<I S< M<+ uJ<H -<K )<5 '< D > != nMz= bL= 0 =$ = K= '1=O C<
4< </ Y۔< < u<* g(n<5 m<2 jW<S F P<( L<
ZC<' H>< !6< * ,<? .X*< > >S i=. n0=+ e"=
=R << @< <
*<& W< </ I< < ޒ<' C< 2W<! s_<M ܽ\< M<B hI<( j?< Y;< I7< q2<* /<2 ݖ> S==/ *> c= ?= M:= .= q.= b,=S v6$=# ط= R = =K ȳ<J #<J <I ɨ<
<( "< ^<$ n<> U<) -xQ<F p> .R=R "/= ,*=( q(=+ r= x= ;=. =F<6 0< "< v< < <' ԁ< Z< @</ s<
wo< n< e< d<1 ֎b<! YX<& q:I<J \8<I c2<H y=> G=/ `=S I=
r=B e< ta< < 9>S ֿ=> Ih=K |= d=) ZK= )z =0 =I ?=/ < <7 1> 2̉= Dl=; )_P= 1=S ,= f!=# t =/ g= &=B P<* #<( E.>$ =D= y=O GY= = t <
AE< |< < 2</ B<2 Ϝ<
P<* < `< D<( ~<5
s< =< JA7<B o&<' e># S>>I >S = ?P=O B= <. <L <* !>< U<> < ;x<+ q< ?< 4<J '< > =S ĵ= }W=* QO=$ 3=# < N|< A< t#<I > ^ > = cЉ=S =!
m =
- <2 <H o<M 7Uw<# r<. Rl<
5g< >. = 1=> g&= x=/ 0e`= _Z=+ ??=( $< ݶ< <R Pr> ?=( A= i2= ;.=; .+=H = ܃=. a<* v< <9 f3<2 < Ղ< Io< mJ< CD<B 3A< A< ]?<+ Af> J=& =/ `=+ o=$ <=. ; "= 7=' =R <! < v< CX<> J< 2r<B ]<( =< <<L A> =K U=S ֨=+ Gf= V=R K=. R=G >
=Ӌ= w= [= "E= a== 9= \= =. '< ;< 5<! < p<+ 9< ,< t\</ <R < +r< 9o<H *V<( H< E< mC< >S 'M= {> `Y= = d=
}|= z= 4t=B `o=! GXT=O /= k=H
< (<
T<( N< S`< sW<) Q<S N>' a= Y=R =. :y=J 5a=S @Q= YK=/ xG=+ %< <! )< E< Rw< U<G >R U.= )=. =+ P= FS=' F=* "=! B =/ 1= ͔>. v=+ V= }= W= ;= ys8=F Q'=
dv=R Yi=/ g<' ʇ<H #<( J'< <B S<
|(Q< u>/ U= %=
B=S I2= K=B d<. < < YP<
< <r< d< ĵZ<* D< 3< '< (>S K=( *=# (d= j^=* PH=& +*=$ %= X#= \u =
=I #>R :<=/ $=O v=+ |>/ = >. N> Im=R h= 6=/ )=+ і<( @<S uɸ< < 3<5 <B >S |+>. +=/ ;= x=+ (=R rP= |> = b1=L 7=I B"m= 1Z=# FO= e0=K R %=$ V< <S _> @= =R A(=$ R=O e8= |0= -=
K= = '< w<( J< F^<. )<+ t< K< {</ H<' S\>S =I 'j=B s=# vQ=J ON=* =K <& "< 7< f<. %< ݅<H с<! w<0 {<> Jg< H^< eN< x%I< XG<M F</
8< 0>( ٲ=. j= ['=' j=R Bf=+ [R=/ =B < t< :< L<K < r<C d>
b= = 80y= ;>
*= y#= lз=
9s= R=' >=$ ;= 11= Q> Z> =( Or=. ^I2= = | =H ,>S => = =! (>/ =; \= K@=# ?9=$ 5=! &=( z#=S ep=B ¦= |= +5< < m6<* <
< l%> zT=? #ݏ=L Fo= ^= D= 2@=J ;=# 2 = < <K V< a< 'l<S u< 0b<> }>I `=. ?= < < a<( z<
r6< <H < '3^< PSK< D<! 4<* %+<# 2)</ (<
'< >> A= n=# j= DO= ;=! /=K =
d = > = W<R } <' 2<O < W<* R<$ Pq< <
R<D R>( s= =
Go= AP=S L=L B%=M $=J g'>/ = G:= `U=B 76;= 2=* .=$ ޮ= =
> 겘=( ő=3 Z= E=. @=H 5B?= AI=; ]<* B < < 4<B >/ S= =R = {J=+ Vס=' 4P=S v6= 2= v<I n< (e<B Kx<( 8<> qa<; H^<* > b=. =~o= 0[= i(=' %= 4=R +5<+ :<I F< I-</ >R =. = = 7= 2=+ } =& =/ 5
=' fJ< -B<( ^< < <!G I> K?= 2 =. =B #= ͔=
<' {O<
<> R<$ R</ $ӡ< V<% ㊋<+ ֈ<! l< JDx<O n< "mc<( (]< 0S< z>< =<A F2< ,< m*< c_>S = = t= )= + =. I>- 0=( ˃t=. vT5=' {L$=+ = Ln=R =K <* W!</ <S < Tȕ< 2<J J < |Ca< `Z<3 G<$ C< 9< @>+ ?=R <= d=
J=S ; "= =. = = {> k=R DX= MT=. NE=+ x>= *9'=( O
= J = </ <' Z< z<L <* 0< l< G<
5<H Ê< CYx< X<B AX< :<; &<& d> '=D ̟=. h=( TI=R Jy-=' p= u = S=+ << <N> =( aK= KW0=; ,= '=.
!=H #<* < < 3< (<B fr<2 Rk<+ Wg< WCb< ;[<
OuH< &A<? s1< --< E>I = 5>$ . = ;= гY=. LY= > Ė= =I 31]=# 3W= <=K >/ == PQ=S h=
*=B " =. ]N = M= ˡ< < &< S<
M< < ko<2 +b< :[< >I = |b= = }= >! fN=H e=/ hO=$ ۦ8= I= = n = <( <* V< z<B e >+ ˜=/ = =S a=. D=R > |=* H= = ` >) =. (d= Y=+ =( pz= < <6 <
*<* в< </ <R )<L !< q<' <K R >( L=. = M= w=I _= = := <S < e¯< M1<* 0< 2<$ ~< 4p<
l<> gl<K V-i< ٘W<( M< ZF<+ ?<) 1< C'</ k=K =# w0=O =J @=B =
=/ ꑆ=
=# = !V=! o= Go=L b;=K E,"=
ga= h< <S :< [_<I -'<) Y</ ;< G|< ci<M Fi< $b< ^<O LP<H pI< D<& \<<<. (7< l'<G ܛ=> 5= ㉀=& i=+ g=. Fb=S AI= |>=! |2=/ T= F=S $ C= we= = a4= B=R f= 7=. .6= N
3= 74%= =+ _<& <6 7<! 8<I n< n</ 9 <( M= r5=> n3= 쾣=. N= E= X=E ='= [ =( D=# = ;Z= Hm"= <! U< y <S S< =# =S = 0=6 _= U=L U=J ap
= =* (<. D< < :=/ B= Nё=B P=
=S < s< =<2 =. =/ Q= p=R f= YO=+ i+= 2=- v< z<2 <J < Ϥ<' <! <B P< M<( =<> (< = =S =. = }Z= Ks= [%=$ =
X< <# c< ?<O </ '< :x<* L< n< <' bi`<
<W< CW<2 Q<5 oP<( N< pI<H E<? n:<S T=! 2= A= )b= :(= |=J =S bN< <. < g}< ػ<+ B<J y<R <? l< y<* < 78</ *<I <( ]< BA<' << Bx4<D ^*< 6*< = M=* = ؉= M=. 8F=# D = =A Z=/ <<
a= IA= = "= ̛=
2v= </ <' <* < = =. s= b=B -<( t< <S <H =<
usq< k< Xd<O z[< N<
C<& +?< s><2 ]><* 5</ s1<! +<5 ?%<; =. AJ=R .S=+ ` =' ]S`= %\H=/ -= \=; Yy=/ =. =/ =0 I= Օ=+ h~=' = -= R=R = ^<( <B <> 3< A5<* 2.< 3'<H $<% = I=( r.=H +=S `= >=; ob= 2< W<. O= =2 m=R zS=. 5F=+ 60= J)(=J `"= L <6 /< Y< < < F< <0 @< 5
</ {<& z<' eVo< Hh<
8.c<( ]^<? T<@ jOI< ZC<! Z:<B =+ =' F=/ =R "=. = =* H=D =S -=! \=g=( /(= < < <$ {<# '< <+ <. I< < < UV<? rL<' cE<B ^6< 2<R Xu=( <=) Ԁ= !=* + =! "<$ }< <
< d<<. <J D< < </ nj<S
< /<# 0< ny< oo< 3Q< N<? G<
@?<5 <<2 \= kH=S oft=& D=% #.= i-=A P+=J $=> L= < F
< i<3 <M I< Ɵ<
<. u<H w< \Ɏ<L I= E-=. =8 = h= 3=
]=. = k=+ V:=( 4=' z.=R F= ds=R =. = t =+ U= j= &= (=R |)= :=& [,=> _'=
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= = T<
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=N =N =N =N ( ? 8 =N s@ =N =N J (A =N =N =N =N =N =N =N % =N b % S* F W F =N =N ] ? 6 N =N =N =N
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;" =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 1 w =N =N 0 =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 5 =N O =N =N =N H =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N W =N ; =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 9 =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N T =N =N =N =N =N F =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N / < =N =N =N =N =N R- =N =N =N 0 =N ] =N =N =N =N =N =N =N =N =N t =N =N =N =N =N =N =N =N =N SC =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N l C =N 5 =N =N }% =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ,: =N =N =N =N =N =N 49 =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N = =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N $ >
) ) + /3 =N 9 =N " Z =N C =N & v+ l
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=N
= F . =N > =N =N }# " =N ! C =N =N =N # =N =N =N J
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=N M =N =N =N =N
=N ; C =N =N =N =N =N =N =N =N =N =N =N =N * =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N N? =N 9 =N =N =N O =N =N =N =N & =N =N =N =N =N =N 1 =N =N =N =N =N =N =N =N =N =N =N =N =N =N Y * 29 3 * FB 7) =N =N c k =N
_ K =N =N =N N
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K M =N MC D =N =N =N g =N =N L ' =N ! 9 =N 7 E =N e =N =N =N I =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N I c =N =N =N =N =N 0 . =N =N =N =N u =N =N =N =N =N =N =N =N =N =N =N =N =N ? =N =N ! =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ' =N =N | \ ! =N =N =N =N B }& " =N * =N X =N I =N =N 2 =N K? & 3 =N =N H E =N =N =N =N =N =N =N =N =N =N =N =N =N 2 T. =N V5 " =N &3 E &C =N
-B 3@ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N C =N =N =N =N =N =N , =N E =N =N =N =N =N =N =N =N =N =N =N =N =N 25 [ =N =N ( =N
) T< =N
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p Y j 9 =N %. ' \ + >
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=N # =N 7 =N =N Y ( =N =N =N C. 8' o' =N =N 0) =N =N =N =N =N =N =N =N =N =N =N =N e B =N =N ! =N ? e< =N =N =N A =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N s =N =N =N =N =N =N =N H =N =N =N =N =N =N =N { =N
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=N =N =N =N =N =N =N A =N =N =N =N =N =N =N =N =N =N / =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N g =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N L E =N d =N =N =N =N =N =N =N =N D =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N / =N =N =N =N =N !A E =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N }! %% *7 , , * .
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=N < $ =N =N =N / =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N N =N =N =N =N =N =N =N =N =N =N =N =N =N =N < =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ' =N =N =N =N =N =N =N =N
=N =N =N @ $ =N =N I =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N / =N =N =N =N ]8 ;* =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N j =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N } =N x* 5 =N D =N T9 =N =N =N j =N # D =N =N =N , 3 =N =N =N C j =N =N =N " r =N ,, =N =N I II =N =N =N =N =N =N =N =N =N =N =N =N =N
=N =N =N =N ; ) V, =N =N =N =N , =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N E =N =N =N =N =N =N g =N =N =N =N =N =N =N =N =N =N =N =N ) =N =N , =N =N =N =N =N =N =N l =N =N =N =N =N =N =N
=N 1 =N =N =N =N < _ =N I =N =N =N M =N =N =N y =N =N =N =N =N =N =N =N =N =N =N =N =N =N ! ME # =N =N =N E - =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 1 =N =N =N =N =N =N =N =N =N =N =N A =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 8 J =N U }/ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N J =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N $ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N S
=N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ^F =N =N =N =N =N = } =N =N $ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N + =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N t =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ); =N =N + =N =N =N =N p =N =N ? 0 =N =N =N b =N =N a =N =N =N =N & =N =N =N , =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ' =N =N =N =N =N =N =N j =N DF =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N J D =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N * =N =N =N =N =N F =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N @ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N + =N @ o= =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N * =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N = < =N Y% H+ =N F =N =N . =N L @ =N =N =N M - 9. =N A =N =N &' % 0 }: =N & rJ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N e =N =N =N = =N =N D L =N =N H $ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N a
k
rB I( = =N =N =N =N y =N =N =N # S h =N =N =N y( * =N w ! =N = 4 ^ \ *@ =N =N jK H =N =N =N =N =N =N =N =N =N =N =N =N =N =N R! =N =N A f+ =N ) =N
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=N I =N c
=N u =N =N =N =N =N =N =N =N ) =N yC =N $ E SH =N =N =N =N =N =N =N =N =N =N B =N =N =N =N =N =N =N =N =N =N @ . =N =N =N =N =N E =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 2 =N L D =N =N =N =N =N 1 =N =N =N =N =N =N =N =N 5 =N =N =N nB =N =N =N =N =N =N =N 4G =N =N =N =N =N M T =N =N =N =N 3 =N =N 1 =N =N oM =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N " !4 =N =N =N =N ? D =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N
h5 ;- z' ) =N ; =N w) =N
=N =N : B L =N + =N =N ! =N . =N G =N + . ^ &N =N =N ( & =N =N ) =N =N ?
=N =N =N =N =N =N =N =N - *A =N =N =N =N =N * # =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N U =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N J' =N =N =N C# * =N K =N =N =N A dD - =N =N =N =N y =N =N =N : =N =N =N =N =N u7 =N =N I ~ =N =N =N =N =N =N \ =N =N =N =N =N =N =N ;= =N =N =N =N =N =N =N =N C) =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N f =N =N =N =N =N =N =N =N =N =N =N =N =N =N
=N T= =N =N =N =N C =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 2 =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N < =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N # =N WI 1 =N =N =N =N @H =N =N =N =N =N C =N =N =N =N d =N =N =N =N =N 4 =N =N i =N =N =N M =N =N =N =N =N =N =N =N =N =N =N =N =N =N { > =N =N =N K =N =N =N ) =N =N =N '$ =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 4C B x w 5 5H ^< =N ,8 ? : & z =N z =N G C }A ( =N =N q A R) =N =N =N m 2* JL =N =N )M lC =N + l =N + U% =N =N =N =N =N =N ^D C E =N G
" K =N =N ^ =N =N z F 0 =N ( =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N u =N y
=N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N ' =N G Y. _ TH 1( =N V0 b =N =N =N ' O =N A =N =N =N .E =N 0 0- =N Y# I =N B K A =N =N =N =N =N =N =N =N =N =N =N =N =N ? c =N =N =N =N & =N =N E D =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N f =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N . C % !$ / XK 5 ?B X q
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=N bF 6 =N =N =N =N =N =N ' =N =N =N =N =N _ J. =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N Q =N =N =N =N =N =N x =N S a =N =N =N =N =N =N =N =N =N =N =N =N R =N H =N =N =N . O7 ' =N =N =N =N =N =N =N =N =N =N =N
=N =N =N =N z L
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=N =N =N bK =N =N =N
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d %
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( : & k A =N =N C =N ; a ^ 0 0? =N K L l {5 5 4 K < ^ g ) L N( 81 =N y? gH =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N M2 & =N =N =N =N =N g X d =N =N =N , * =N M { =N 7 =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N =N 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rbB ~ D E v e n t D a t a AI o D a t a 1 K N a m e R e s o l u t i o n W i d t h
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P K K e y b o a r d T y p e TEMP L ʸ+YCPo% I d D E v e n t D a t a AC o D a t a + K N a m e U I A c t i o n T y p e
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P I M E M o d e TEMP pQ gEcY'R' \ D E v e n t D a t a A; o D a t a # K N a m e K e y F i r e d
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X Y Ѝ \ ] ^ Ԏ b ( c x d ؏ e 0 f l m T n p q d r В s 8 t v x P y ̔ z H { | $ } D d Ԙ 4 x ؚ D < @ @ L ` Р < ` Ģ $ l ȣ ( ܤ @ 0 h Ħ ȧ $ x ̨ x ! ة @ X ȫ 0 x ̭ $ ܮ P į 8 H б @ d L M N O d P Q R S \ T U V 4 W ~ D ` ط D 0 8 F S L o a d e r _ L o a d K e y b o a r d D e f , F S L o a d e r _ L o a d K e y D e f 4 K B M o n i t o r _ S e s s i o n C h a n g e 4 K B M o n i t o r _ D e v i c e C h a n g e 0 K B M o n i t o r _ I n i t i a l i z e 0 K S G e n e r a t o r _ K e y P r e s s 0 S t a t e M o d e l _ I n i t i a l i z e 4 S t a t e M o d e l _ A c t i v a t e H K L 4 S t a t e M o d e l _ R e l e a s e K e y s , S t a t e M o d e l _ K e y D o w n ( S t a t e M o d e l _ K e y U p < S t a t e M o d e l _ S e s s i o n A c t i v a t e d 8 S t a t e M o d e l _ K B D e v i c e C h a n g e 0 S t a t e M o d e l _ K e y A c t i o n < K e y b o a r d U I _ K e y B o a r d K e y P a i n t $ K e y S t a t e _ H o v e r ( K e y S t a t e _ P r e s s e d 0 K e y S t a t e _ P r e s s e d H o v e r 0 K e y b o a r d U I _ U s e r I n p u t @ K e y b o a r d U I _ K e y B o a r d L K e y P a i n t $ L K e y S t a t e _ H o v e r ( L K e y S t a t e _ P r e s s e d 4 L K e y S t a t e _ P r e s s e d H o v e r H K e y b o a r d U I _ K e y B o a r d I n n e r K e y P a i n t 0 K e y b o a r d U I _ I n i t i a l i z e 8 K e y b o a r d U I _ A c t i v a t e L a y o u t H K e y b o a r d U I _ A c t i v a t e L a y o u t C r e a t i o n 4 K e y b o a r d U I _ T h e m e C h a n g e ( S o f t K e y b o a r d _ S h o w ( S o f t K e y b o a r d _ H i d e 4 K e y b o a r d U I _ P a s s w o r d M o d e ( K e y b o a r d U I _ R e s i z e 0 S o f t K e y b o a r d _ K e y P r e s s 4 K e y b o a r d U I _ A p p l y L a b e l s , M a i n S k i n _ I n i t i a l i z e , A u x S k i n _ I n i t i a l i z e 0 Q u i c k S k i n _ I n i t i a l i z e , N u m S k i n _ I n i t i a l i z e , S y m S k i n _ I n i t i a l i z e , W e b S k i n _ I n i t i a l i z e < S o f t K e y b o a r d _ C h a n g e L a n g u a g e 8 T a b T i p _ C o n t e x t I n i t T a g D a t a < T a b T i p _ C o n t e x t B u i l d W o r d L i s t H T a b T i p _ S h o w I n v o c a t i o n H a n d l e O n B o o t < T a b T i p _ P a i n t i n g _ H a n d w r i t i n g 4 T a b T i p _ L a n g u a g e C h a n g e d H T a b T i p _ O p e n P o s t I n s C o r r e c t i o n C o m b ( T a b T i p _ U n D o c k i n g $ T a b T i p _ D o c k i n g 8 T a b T i p _ S w i t c h T o L i n e d I n p u t 8 T a b T i p _ S w i t c h T o B o x e d I n p u t , T a b T i p _ S w i t c h T o S K B D T a b T i p _ O p e n P r e I n s C o r r e c t i o n C o m b @ T a b T i p _ E x p a n d I n v o c a t i o n H a n d l e 4 T a b T i p _ I n s e r t W r i t i n g P a d < T a b T i p _ S c r a t c h O u t W r i t i n g P a d 0 T a b T i p _ R e c o L i n e d I n p u t D T a b T i p _ B a c k O f P e n E r a s e L i n e d I n p u t 4 T a b T i p _ I n s e r t B o x e d I n p u t 0 T a b T i p _ R e c o B o x e d I n p u t D T a b T i p _ B a c k O f P e n E r a s e B o x e d I n p u t < T a b T i p _ S c r a t c h O u t B o x e d I n p u t , K B M o n i t o r _ K e y A c t i o n ( K S G e n e r a t o r _ S e n d D T a b T i p _ H a n d w r i t i n g L a y o u t C h a n g e d @ T a b T i p _ H a n d w r i t i n g R e c o g n i t i o n 8 T a b T i p _ P r e d i c t i o n S e l e c t e d @ T a b T i p _ G e t P r e d i c t i o n B a s e T e x t H T a b T i p _ E x p a n d C o r r e c t i o n A n i m a t i o n L T a b T i p _ C o l l a p s e C o r r e c t i o n A n i m a t i o n 8 T a b T i p _ S h r i n k B o x A n i m a t i o n @ T a b T i p _ P r o t e c t e d B o x A n i m a t i o n 4 T a b T i p _ R e f l o w A n i m a t i o n L T a b T i p _ R e f l e c t C o r r e c t i o n D a t a T o V i e w < T a b T i p _ S c r o l l L i n e A n i m a t i o n < T a b T i p _ A d d W o r d T o D i c t i o n a r y D T a b T i p _ R e m o v e W o r d F r o m D i c t i o n a r y 8 T a b T i p _ I n s e r t B o x A n i m a t i o n D T a b T i p _ S h o w H a n d w r i t i n g T e m p l a t e @ S o f t K e y b o a r d _ C h a n g e W e b B u t t o n s @ T a b T i p _ P r o c e s s S m a r t C o r r e c t i o n \ T a b T i p _ R e f l e c t C o r r e c t i o n B l o b D a t a T o R i c h E d i t T a b T i p _ L o a d T a b T i p _ E x i t T a b T i p _ L o g 8 T a b T i p _ O p t i o n s D i a l o g O p e n 8 T a b T i p _ O p t i o n s D i a l o g C l o s e 8 T a b T i p _ T e x t I n s e r t i o n I n A p p 0 T a b T i p _ D R T C u s t o m E v e n t H S o f t K e y b o a r d _ M o d e B i a s _ W e b B u t t o n s 8 T a b T i p _ G e s t u r e R e c o g n i z e d D T a b T i p _ H i d e H a n d w r i t i n g T e m p l a t e L S o f t K e y b o a r d _ M o d e B i a s _ N o t W e b B u t t o n s 8 T a b T i p _ P a i n t i n g _ K e y b o a r d 8 O S K _ H o v e r S t a t e T r a n s i t i o n @ T a b T i p _ C o m p o s i t i o n U p d a t e I n A p p H T a b T i p _ K e y b o a r d T e x t I n s e r t i o n I n A p p d T a b T i p _ K e y b o a r d I n i t i a t e d T e x t I n s e r t i o n C o m p l e t e d \ T a b T i p _ K e y b o a r d P r e d i c t i o n I n s e r t i o n C o m p l e t e d d T a b t i p _ T i p t s f _ R e c o n v e r s i o n _ S e t R e s u l t _ F i n a l i z e d ( I H M _ D e s k t o p S w i t c h I H M _ I n v o k e I H M _ D i s m i s s 4 I H M _ C a r e t T r a c k i n g E n t e r 4 I H M _ C a r e t T r a c k i n g L e a v e 8 I H M _ I n v o k e S u p p r e s s e d B y O S K , I H M _ L a n g u a g e S w i t c h , I H M _ M o d a l i t y S w i t c h 0 I H M _ O r i e n t a t i o n C h a n g e $ I H M _ L o a d A l l S I P s , I H M _ L o a d K e y b o a r d S I P 4 I H M _ L o a d H a n d w r i t i n g S I P 0 I H M _ S h o w F o r I m m e r s i v e 0 I H M _ I m m e r s i v e R e l a y o u t 8 I H M _ C a l c u l a t e D o c k e d S p a c e 4 I H M _ W L M _ M e s s a g e _ S h o w i n g 4 I H M _ W L M _ M e s s a g e _ H i d i n g I H 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P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . 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L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 2 b ; d 3 a t o m ( f ) a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( 2 b ) a t o m ( d 3 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 1 c = 1 5 0 2 6 ; 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 1 c a t o m ( 3 a ) B a s e K e y 2 0 M o d i f i e r a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( 1 c ) B a s e K e y 2 5 a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; 3 6 = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 3 6 a t o m ( 2 a ) B a s e K e y 2 5 M o d i f i e r a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) B a s e K e y M o d i f i e r a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) a t o m ( 3 9 ) B a s e K e y . 1 7 6 r p a t o m ( b 8 ) a t o m ( 9 d ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t K e y T y p e 4 8 B a s e K e y 2 0 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y 1 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y 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4 J4 h4 4 4 4 5 D5 j5 5 5 5 5 06 d6 p6 6 6 6 7 :7 t7 7 7 8 28 >8 x8 8 8 8 9 h9 9 9 : D: P: : : : : ; &; `; l; ; ; < &< ,< J< P< z< < < < < < = .= 4= F= L= t= = = = > R> ~> > > 6? d? ? ? ? @ >@ b@ @ @ @ A >A NA rA A A A A A B "B (B DB LB hB pB vB B B B B B B C ,C 2C 8C C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; 1 c = 1 5 0 2 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 1 c a t o m ( f ) B a s e K e y . 4 4 r p a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 2 b a t o m ( 3 a ) B a s e K e y M o d i f i e r . 5 4 r p a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 3 6 ; d 3 ; a t o m ( 2 a ) B a s e K e y 2 5 M o d i f i e r a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) B a s e K e y M o d i f i e r a t o m ( d 3 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; b 8 = 1 5 0 0 4 ; 3 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) a t o m ( 3 9 ) B a s e K e y . 1 7 6 r p a t o m ( b 8 ) a t o m ( 9 d ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y L K e y a t o m ( 1 c ) B a s e K e y 2 0 L k e y a t o m ( 2 b ) 4 5 6 r p 4 6 r p a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l Q u i c k I n p u t S w i t c h K e y Q u i c k B a s e K e y 4 8 Q u i c k K e y N a r r o w 2 4 Q u i c k B a s e K e y M o d i f i e r B a s e K e y H W I n s e r t D o 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B NB B B C C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 2 b ; d 3 a t o m ( f ) a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( 2 b ) a t o m ( d 3 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 1 c = 1 5 0 2 6 ; 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 1 c a t o m ( 3 a ) B a s e K e y 2 0 M o d i f i e r a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( 1 c ) B a s e K e y 2 5 a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; 3 6 = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 5 6 ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 3 6 a t o m ( 2 a ) B a s e K e y 1 5 M o d i f i e r a t o m ( 5 6 ) a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) B a s e K e y M o d i f i e r a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) a t o m ( 3 9 ) B a s e K e y . 1 7 6 r p a t o m ( b 8 ) a t o m ( 9 d ) a t o m ( d 0 ) a t o m ( c b ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t K e y T y p e 4 8 B a s e K e y 2 0 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8 @8 z8 8 8 9 B9 r9 ~9 9 9 9 .: \: : : ; Z; ; ; ; ; ; "< Z< f< < < < $= L= f= l= = = = = = > $> 6> T> n> t> > > > > > $? Z? ? ? ? 0@ v@ @ @ A A HA ~A A A B 8B ZB ~B B B B B B "C :C NC bC hC C C C C C C C D 2D 8D LD TD \D bD D D C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; 1 c = 1 5 0 2 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 1 c a t o m ( f ) a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 2 b a t o m ( 3 a ) B a s e K e y M o d i f i e r . 6 0 r p a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 5 6 ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 3 6 ; d 3 a t o m ( 2 a ) B a s e K e y 1 5 M o d i f i e r a t o m ( 5 6 ) a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) B a s e K e y M o d i f i e r a t o m ( d 3 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 4 ; d d = 1 5 5 0 2 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) W e b G e o a t o m ( H i d d e n L C T y p e ) G E O _ I S O 2 a t o m ( 3 9 ) B a s e K e y . 1 7 6 r p a t o m ( b 8 ) a t o m ( 9 d ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y L K e y a t o m ( 1 c ) B a s e K e y 2 0 L k e y a t o m ( 2 b ) 4 5 6 r p 4 6 r p a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d c 8 ) 1 5 5 0 4 a t o m ( I m a g e R e s o u r c e I d d 0 ) 1 5 5 0 5 a t o m ( I m a g e R e s o u r c e I d c b ) 1 5 5 0 6 a t o m ( I m a g e R e s o u r c e I d c d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 1 d ) a t o m ( I m a g e R e s o u r c e I d 9 d ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o 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> > P> \> > > > ? 4? :? d? ? ? ? ? ? ? @ @ 0@ X@ @ @ @ @ 6A bA A A B HB B C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 2 b ; d 3 a t o m ( f ) a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( 2 b ) a t o m ( d 3 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 1 c = 1 5 0 2 6 ; 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 1 c a t o m ( 3 a ) B a s e K e y 2 0 M o d i f i e r a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( 1 c ) B a s e K e y 2 5 a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 3 6 a t o m ( 2 a ) B a s e K e y 2 5 M o d i f i e r a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; f 1 ; 3 9 ; f 2 ; b 8 ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) B a s e K e y M o d i f i e r a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( f 1 ) a t o m ( 3 9 ) B a s e K e y . 1 1 2 r p a t o m ( f 2 ) a t o m ( b 8 ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t K e y T y p e B a s e K e y O v e r l a p W e b 4 8 B a s e K e y 2 0 8 0 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y 1 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 1 , 1 ) O p t i m i z e d T h u m b E m 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C .C HC NC VC rC zC C C C C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; 1 c = 1 5 0 2 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 1 c a t o m ( f ) B a s e K e y . 4 4 r p a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 2 b a t o m ( 3 a ) B a s e K e y M o d i f i e r . 6 0 r p a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 5 6 ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 7 3 ; 3 6 a t o m ( 2 a ) B a s e K e y 1 5 M o d i f i e r a t o m ( 5 6 ) a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 7 3 ) a t o m ( 3 6 ) B a s e K e y M o d i f i e r a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 4 ; d d = 1 5 5 0 2 ; d 3 = 1 5 0 1 4 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; d 3 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) W e b G e o a t o m ( H i d d e n L C T y p e ) G E O _ I S O 2 a t o m ( 3 9 ) B a s e K e y 4 5 a t o m ( b 8 ) a t o m ( d 3 ) a t o m ( 9 d ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y L K e y a t o m ( 1 c ) B a s e K e y 2 0 L k e y a t o m ( 2 b ) 4 5 6 r p 4 6 r p a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a 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C .C HC NC VC rC zC C C C C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . 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P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; 1 c = 1 5 0 2 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 1 c a t o m ( f ) B a s e K e y . 4 4 r p a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 2 b a t o m ( 3 a ) B a s e K e y M o d i f i e r . 6 0 r p a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 5 6 ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; c 8 ; 7 3 ; 3 6 a t o m ( 2 a ) B a s e K e y 1 5 M o d i f i e r a t o m ( 5 6 ) a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 7 3 ) a t o m ( 3 6 ) B a s e K e y M o d i f i e r a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; d 3 = 1 5 0 1 4 ; 9 d = 1 5 0 0 7 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 1 0 3 0 6 ; 1 0 3 0 7 ; 3 9 ; b 8 ; d 3 ; 9 d ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 1 0 3 0 6 ) B a s e K e y O v e r l a p W e b a t o m ( 1 0 3 0 7 ) W e b G e o a t o m ( H i d d e n L C T y p e ) G E O _ I S O 2 a t o m ( 3 9 ) B a s e K e y 4 5 a t o m ( b 8 ) a t o m ( d 3 ) a t o m ( 9 d ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) B a s e K e y I m a g e a t o m ( d d ) a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y L K e y a t o m ( 1 c ) B a s e K e y 2 0 L k e y a t o m ( 2 b ) 4 5 6 r p 4 6 r p a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l Q u i c k I n p u t S w i t c h K e y Q u i c k B a s e K e y 4 8 Q u i c k K e y N a r r o w 2 4 Q u i c k B a s e K e y M o d i f i e r B a s e K e y H W I n s e r t D o u b l e H e i g h t 4 6 K e y H i g h l i g h t S e l e c t e d H W N u m K e y H W N u m K e y P e r i o d H W N u m Z e r o K e y 9 6 H W S y m K e y 3 2 G e s t u r e P a n e l B a s e K e y a t o m ( G e s t u r e K e y W h o l e ) b o t t o m c e n t e r O p t i m i z e d W i d e B a s e K e y O p t i m i z e d W i d e B a s e K e y N u m P a d O p t i m i z e d D o u b l e W i d e M o d i f i e r O p t i m i z e d W i d e M o d i f i e r O p t i m i z e d T h u m b M o d i f i e r O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y f l o w l a y o u t ( 0 , 2 , 2 , 2 ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y O p t i m i z e d W i d e I n p u t S w i t c h K e y 6 4 a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K 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( ( .( @( R( d( v( ( ( ( ( ( ) @) >* v* * * * + 0+ B+ T+ n+ + + + + + + + , , 4, X, , , , , , , , - - P- \- - - - - . ". D. d. . . . . / @/ P/ f/ / / / 00 <0 x0 0 0 0 <1 H1 x1 1 1 1 "2 .2 Z2 2 2 2 2 3 3 63 t3 3 3 4 X4 v4 4 4 4 (5 R5 x5 5 5 5 5 >6 r6 ~6 6 6 6 7 H7 7 7 7 8 @8 L8 8 8 8 8 *9 v9 9 9 (: R: ^: : : : : (; 4; n; z; ; ; < 4< :< X< ^< < < < < < = "= <= B= T= Z= = = = = (> `> > > > D? r? ? ? ? @ L@ p@ @ @ A (A LA \A A A A A A B ,B @B TB ZB vB ~B B B B B B B
C C <C BC HC C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) 1 0 6 L a y o u t _ J P a t o m ( K B C o n t r o l ) 1 1 2 5 6 4 D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) a t o m ( B o a r d ) a t o m ( B l o c k ) 5 2 8 R o w _ 1 0 6 L a y o u t _ J P a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 = 1 5 0 0 2 ; e = 1 5 0 2 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 ; 2 9 ; 2 ; 3 ; 4 ; 5 ; 6 ; 7 ; 8 ; 9 ; a ; b ; c ; d ; 7 d ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 ) M a c r o e x p a n d B a s e K e y a t o m ( 2 9 ) a t o m ( 2 ) a t o m ( 3 ) a t o m ( 4 ) a t o m ( 5 ) a t o m ( 6 ) a t o m ( 7 ) a t o m ( 8 ) a t o m ( 9 ) a t o m ( a ) a t o m ( b ) a t o m ( c ) a t o m ( d ) a t o m ( 7 d ) a t o m ( e ) B a s e K e y 1 5 a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) f ; 1 0 ; 1 1 ; 1 2 ; 1 3 ; 1 4 ; 1 5 ; 1 6 ; 1 7 ; 1 8 ; 1 9 ; 1 a ; 1 b ; 1 c a t o m ( f ) B a s e K e y . 4 4 r p a t o m ( 1 0 ) a t o m ( 1 1 ) a t o m ( 1 2 ) a t o m ( 1 3 ) a t o m ( 1 4 ) a t o m ( 1 5 ) a t o m ( 1 6 ) a t o m ( 1 7 ) a t o m ( 1 8 ) a t o m ( 1 9 ) a t o m ( 1 a ) a t o m ( 1 b ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 1 c = 1 5 0 2 6 ; 3 a = 1 5 0 0 5 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 a ; 1 e ; 1 f ; 2 0 ; 2 1 ; 2 2 ; 2 3 ; 2 4 ; 2 5 ; 2 6 ; 2 7 ; 2 8 ; 2 b a t o m ( 3 a ) B a s e K e y M o d i f i e r . 5 4 r p a t o m ( 1 e ) a t o m ( 1 f ) a t o m ( 2 0 ) a t o m ( 2 1 ) a t o m ( 2 2 ) a t o m ( 2 3 ) a t o m ( 2 4 ) a t o m ( 2 5 ) a t o m ( 2 6 ) a t o m ( 2 7 ) a t o m ( 2 8 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) 2 a = 1 5 0 0 6 ; c 8 = 1 5 2 1 3 ; 3 6 = 1 5 0 0 6 ; d 3 = 1 5 0 1 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 2 a ; 2 c ; 2 d ; 2 e ; 2 f ; 3 0 ; 3 1 ; 3 2 ; 3 3 ; 3 4 ; 3 5 ; 7 3 ; c 8 ; 3 6 ; d 3 a t o m ( 2 a ) B a s e K e y 2 5 M o d i f i e r a t o m ( 2 c ) a t o m ( 2 d ) a t o m ( 2 e ) a t o m ( 2 f ) a t o m ( 3 0 ) a t o m ( 3 1 ) a t o m ( 3 2 ) a t o m ( 3 3 ) a t o m ( 3 4 ) a t o m ( 3 5 ) a t o m ( 7 3 ) a t o m ( c 8 ) B a s e K e y S i n g l e I n n e r K e y a t o m ( 3 6 ) B a s e K e y M o d i f i e r a t o m ( d 3 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 5 ) 1 1 1 1 1 = 1 5 0 1 8 ; 1 d = 1 5 0 0 7 ; 5 b = 1 5 5 0 1 ; 3 8 = 1 5 0 0 8 ; b 8 = 1 5 0 0 8 ; d d = 1 5 5 0 2 ; d 0 = 1 5 2 1 4 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 5 ) 1 1 1 1 1 ; 1 d ; 5 b ; 3 8 ; 7 b ; 3 9 ; 7 9 ; 7 0 ; b 8 ; c b ; d 0 ; c d ; d d a t o m ( 1 1 1 1 1 ) a t o m ( 1 d ) a t o m ( 5 b ) B a s e K e y I m a g e M o d i f i e r a t o m ( 3 8 ) a t o m ( 7 b ) B a s e K e y . 4 0 r p a t o m ( 3 9 ) B a s e K e y . 1 3 6 r p a t o m ( 7 9 ) a t o m ( 7 0 ) a t o m ( b 8 ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( d d ) B a s e K e y I m a g e a t o m ( s w i t c h I N P U T ) C l a s s i c I n p u t S w i t c h K e y L K e y a t o m ( 1 c ) B a s e K e y 2 0 L k e y a t o m ( 2 b ) 4 5 6 r p 4 6 r p a t o m ( I m a g e R e s o u r c e I d 5 b ) 1 5 5 0 1 a t o m ( I m a g e R e s o u r c e I d d d ) 1 5 5 0 2 a t o m ( I m a g e R e s o u r c e I d 1 d ) 1 5 5 0 7 a t o m ( I m a g e R e s o u r c e I d 9 d ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l Q u i c k I n p u t S w i t c h K e y Q u i c k B a s e K e y 4 8 Q u i c k K e y N a r r o w 2 4 Q u i c k B a s e K e y M o d i f i e r B a s e K e y H W I n s e r t D o u b l e H e i g h t 4 6 K e y H i g h l i g h t S e l e c t e d H W N u m K e y H W N u m K e y P e r i o d H W N u m Z e r o K e y 9 6 H W S y m K e y 3 2 G e s t u r e P a n e l B a s e K e y a t o m ( G e s t u r e K e y W h o l e ) b o t t o m c e n t e r O p t i m i z e d W i d e B a s e K e y O p t i m i z e d W i d e B a s e K e y N u m P a d O p t i m i z e d D o u b l e W i d e M o d i f i e r O p t i m i z e d W i d e M o d i f i e r O p t i m i z e d T h u m b M o d i f i e r O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y f l o w l a y o u t ( 0 , 2 , 2 , 2 ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y O p t i m i z e d W i d e I n p u t S w i t c h K e y 6 4 a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t 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> j H v . l C K e y b o a r d L a y o u t m a i n f i l l l a y o u t ( ) a b s o l u t e K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l S y m 9 2 4 8 0 a t o m ( K B C o n t r o l ) D i r e c t i o n 0 v i s i b l e a t o m ( B o a r d ) a t o m ( B l o c k ) R o w S y m 2 3 a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 0 1 0 1 ; 1 0 1 0 2 ; 1 0 1 0 5 ; 1 0 1 0 6 ; 1 0 1 0 7 ; 1 0 1 0 8 ; 1 0 1 0 9 ; 1 0 1 1 0 ; 1 0 1 2 0 ; 1 0 4 0 1 ; 1 0 4 0 2 ; 1 0 4 0 3 ; C R o o t K e y p u s h b u t t o n m o u s e | n o s y n c f o c u s a t o m ( 1 0 1 0 1 ) M a c r o e x p a n d H W S y m K e y a t o m ( 1 0 1 0 2 ) a t o m ( 1 0 1 0 5 ) a t o m ( 1 0 1 0 6 ) a t o m ( 1 0 1 0 7 ) a t o m ( 1 0 1 0 8 ) a t o m ( 1 0 1 0 9 ) a t o m ( 1 0 1 1 0 ) a t o m ( 1 0 1 2 0 ) 2 4 a t o m ( E m p t y C o l S y m ) a t o m ( 1 0 4 0 1 ) H W N u m K e y a t o m ( 1 0 4 0 2 ) a t o m ( 1 0 4 0 3 ) a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 0 1 1 1 ; 1 0 1 1 2 ; 1 0 1 1 3 ; 1 0 1 1 4 ; 1 0 1 1 5 ; 1 0 1 1 6 ; 1 0 1 3 3 ; 1 0 1 1 8 ; 1 0 1 1 9 ; 1 0 4 0 4 ; 1 0 4 0 5 ; 1 0 4 0 6 ; a t o m ( 1 0 1 1 1 ) a t o m ( 1 0 1 1 2 ) a t o m ( 1 0 1 1 3 ) a t o m ( 1 0 1 1 4 ) a t o m ( 1 0 1 1 5 ) a t o m ( 1 0 1 1 6 ) a t o m ( 1 0 1 3 3 ) a t o m ( 1 0 1 1 8 ) a t o m ( 1 0 1 1 9 ) a t o m ( 1 0 4 0 4 ) a t o m ( 1 0 4 0 5 ) a t o m ( 1 0 4 0 6 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 1 0 1 2 1 ; 1 0 1 2 2 ; 1 0 1 2 3 ; 1 0 1 2 4 ; 1 0 1 2 5 ; 1 0 1 2 6 ; 1 0 1 2 7 ; 1 0 1 2 8 ; 1 0 1 2 9 ; 1 0 4 0 7 ; 1 0 4 0 8 ; 1 0 4 0 9 ; a t o m ( 1 0 1 2 1 ) a t o m ( 1 0 1 2 2 ) a t o m ( 1 0 1 2 3 ) a t o m ( 1 0 1 2 4 ) a t o m ( 1 0 1 2 5 ) a t o m ( 1 0 1 2 6 ) a t o m ( 1 0 1 2 7 ) a t o m ( 1 0 1 2 8 ) a t o m ( 1 0 1 2 9 ) a t o m ( 1 0 4 0 7 ) a t o m ( 1 0 4 0 8 ) a t o m ( 1 0 4 0 9 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 4 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 4 ) 1 0 1 3 1 ; 1 0 1 3 0 ; 1 0 1 3 4 ; 1 0 1 1 7 ; 1 0 1 3 5 ; 1 0 1 3 6 ; 1 0 1 3 7 ; 1 0 1 3 8 ; 1 0 1 3 9 ; 1 0 4 0 0 ; 1 0 4 1 4 ; a t o m ( 1 0 1 3 1 ) a t o m ( 1 0 1 3 0 ) a t o m ( 1 0 1 3 4 ) a t o m ( 1 0 1 1 7 ) a t o m ( 1 0 1 3 5 ) a t o m ( 1 0 1 3 6 ) a t o m ( 1 0 1 3 7 ) a t o m ( 1 0 1 3 8 ) a t o m ( 1 0 1 3 9 ) a t o m ( 1 0 4 0 0 ) H W N u m Z e r o K e y a t o m ( 1 0 4 1 4 ) G e o L O C A L E _ S D E C I M A L a t o m ( H i d d e n L C T y p e ) H W N u m K e y P e r i o d O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) R i c h T e x t a t o m ( I n n e r K e y ) m i d d l e c e n t e r O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e 1 F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l Q u i c k I n p u t S w i t c h K e y B a s e K e y 1 5 Q u i c k B a s e K e y 4 8 Q u i c k K e y N a r r o w Q u i c k B a s e K e y M o d i f i e r B a s e K e y H W I n s e r t D o u b l e H e i g h t 4 6 K e y H i g h l i g h t S e l e c t e d 9 6 3 2 G e s t u r e P a n e l B a s e K e y a t o m ( G e s t u r e K e y W h o l e ) b o t t o m c e n t e r O p t i m i z e d W i d e B a s e K e y O p t i m i z e d W i d e B a s e K e y N u m P a d O p t i m i z e d D o u b l e W i d e M o d i f i e r O p t i m i z e d W i d e M o d i f i e r O p t i m i z e d T h u m b M o d i f i e r O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y f l o w l a y o u t ( 0 , 2 , 2 , 2 ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y O p t i m i z e d W i d e I n p u t S w i t c h K e y duib
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* .* H* N* b* j* * * * * * * + X+ + + + + , *, L, , , , , , 2- >- - - - - :. F. v. . . . / ,/ X/ / / / / / (0 40 ~0 0 1 *1 V1 z1 1 1 2 2 02 Z2 f2 2 2 3 63 h3 3 3 3 4 :4 F4 4 4 5 F5 |5 5 5 5 6 D6 P6 ~6 6 6 6 7 B7 7 7 7 7 7 8 H8 N8 h8 z8 8 8 8 8 8 9 09 J9 t9 9 9 : <: : : : 2; C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d B a c k S p a c e a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 3 ) r e c t ( 2 5 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) O p t i m i z e d E n t e r a t o m ( R o w 3 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d M o d i f i e r a t o m ( b i d i _ l e f t ) O p t i m i z e d A r r o w a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( s w i t c h R i g h t S h i f t ) a t o m ( b i d i _ r i g h t ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h C t l ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( s c o p e _ k e y _ 2 ) a t o m ( 3 9 ) O p t i m i z e d D a r k S p a c e a t o m ( s c o p e _ k e y _ 3 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( c b ) a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e 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4 F j z ! ! <! V! h! ! ! ! ! " "" <" V" " " " " J# # # # # $ >$ f$ $ $ $ $ "% 4% Z% ~% % % % % & 8& T& n& t& & & & ' 4' \' ' ' ' ' ( &( 6( Z( l( ( ( ( ( ) () R) b) ) ) ) ) ) ) ) ) * * 0* 6* V* z* * * * * * * + "+ L+ R+ |+ + + + , @, N, r, , , , - - "- V- - - - - 4. V. . . . / / R/ / / / / 0 0 ,0 N0 0 0 0 01 p1 1 1 1 1 02 d2 p2 2 2 2 3 :3 t3 3 3 4 24 >4 x4 4 4 4 5 h5 5 5 6 D6 P6 6 6 6 6 7 &7 `7 l7 7 7 8 &8 D8 J8 t8 8 8 8 8 8 9 (9 .9 @9 h9 9 9 9 : F: r: : : *; X; ; C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d B a c k S p a c e a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 3 ) r e c t ( 2 5 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) O p t i m i z e d E n t e r a t o m ( R o w 3 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d M o d i f i e r a t o m ( b i d i _ l e f t ) O p t i m i z e d A r r o w a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( s w i t c h R i g h t S h i f t ) a t o m ( b i d i _ r i g h t ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 9 = 1 5 0 2 2 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h C t l ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( s c o p e _ k e y _ 2 ) a t o m ( 3 9 ) O p t i m i z e d D a r k S p a c e a t o m ( s c o p e _ k e y _ 4 ) a t o m ( c a n d P a g e ) a t o m ( s w i t c h H A N J A ) a t o m ( c b ) a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a 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, , <, X, z, , , , , - `- l- - - - . h. t. . . . / N/ Z/ / / / / 0 0 60 t0 0 0 1 X1 v1 1 1 1 "2 .2 R2 |2 2 2 2 23 X3 3 3 3 3 64 \4 h4 4 4 &5 h5 5 5 6 6 >6 f6 r6 6 6 6 7 *7 d7 7 7 7 8 8 28 j8 p8 8 8 8 8 8 8 8 &9 R9 l9 9 9 : 0: ^: : : ; T; C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d B a c k S p a c e C H T a t o m ( R o w 2 ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 5 ) r e c t ( 4 0 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k 6 ) a t o m ( 1 c ) O p t i m i z e d E n t e r C H T a t o m ( R o w 4 ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 9 = 1 5 0 2 2 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d M o d i f i e r a t o m ( s w i t c h C t l ) a t o m ( c a n d P r e v P a g e ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( s c o p e _ k e y _ 2 ) a t o m ( 3 9 ) O p t i m i z e d D a r k S p a c e a t o m ( s c o p e _ k e y _ 4 ) a t o m ( c a n d N e x t P a g e ) a t o m ( c b ) O p t i m i z e d A r r o w a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 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P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . 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L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a 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l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d B a c k S p a c e a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 3 ) r e c t ( 2 5 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) O p t i m i z e d E n t e r a t o m ( R o w 3 ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 3 9 = 1 5 0 2 2 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d M o d i f i e r a t o m ( c a n d P r e v P a g e ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( s c o p e _ k e y _ 2 ) a t o m ( 3 9 ) O p t i m i z e d D a r k S p a c e a t o m ( s c o p e _ k e y _ 4 ) a t o m ( c a n d N e x t P a g e ) a t o m ( c b ) O p t i m i z e d A r r o w a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B 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B $B 6B HB fB B B B B B C 0C fC C C C <D D D D C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) S k i n T o n e B u t t o n L i s t E m o j i S k i n T o n e P a n e l . L a y o u t a t o m ( E m o j i S k i n T o n e P a n e l . L a y o u t ) g r i d l a y o u t ( 2 , 3 ) S k i n T o n e P a n e l S t y l e r e s s t r ( 1 5 1 5 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n a t o m ( E m o j i S k i n T o n e P a n e l . D e f a u l t M o d i f i e r ) r e s s t r ( 1 5 1 8 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n S t y l e r e s s t r ( 1 5 1 4 4 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i r s t S e c o n d M o d i f i e r ) r e s s t r ( 1 5 1 8 1 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 5 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . T h i r d M o d i f i e r ) r e s s t r ( 1 5 1 8 2 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 6 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F o u r t h M o d i f i e r ) r e s s t r ( 1 5 1 8 3 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 7 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i f t h M o d i f i e r ) r e s s t r ( 1 5 1 8 4 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . S i x t h M o d i f i e r ) r e s s t r ( 1 5 1 8 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 7 2 1 1 1 8 1 0 ; N o r m a l ; ; S e g o e U I E m o j i 2 1 1 2 3 0 2 0 1 6 5 C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e ; f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d V i e w F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d C o l o r E m o t i c o n K e y a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) a t o m ( e ) a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c ; a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( 3 9 ) a t o m ( R o w 4 ) a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d M o d i f i e r a t o m ( s w i t c h E m o j i _ S k i n s ) O p t i m i z e d E m o t i c o n S k i n s K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h E m o j i _ M F U ) a t o m ( s w i t c h E m o j i _ S m i l e y ) a t o m ( s w i t c h E m o j i _ P e o p l e ) a t o m ( s w i t c h E m o j i _ A c t i v i t i e s ) a t o m ( s w i t c h E m o j i _ F o o d P l a n t s A n d A n i m a l s ) a t o m ( s w i t c h E m o j i _ T r a v e l A n d S i g n a g e ) a t o m ( s w i t c h E m o j i _ W e a t h e r A n d S y m b o l s ) a t o m ( s w i t c h E m o j i _ A s c i i ) a t o m ( t m p K e y 1 ) a t o m ( t m p K e y 2 ) a t o m ( t m p K e y 3 ) a t o m ( t m p K e y 4 ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y I r r e g u l a r B l o c k a t o m ( R i g h t B l o c k ) 4 0 0 0 0 a t o m ( t m p B a c k s p a c e ) R o w 2 0 0 0 0 2 0 0 0 0 a t o m ( t m p E n t e r ) a t o m ( t m p S w i t c h I N P U T ) E m o j i S k i n T o n e P a n e l a t o m ( E m o j i S k i n T o n e P a n e l ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y K e y V i s u a l T y p e E m o j i F u n c t i o n a l S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 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' @' d' ' ' ' ( (( .( P( t( ( ( ( ( ( ) 0) \) v) ) ) ) ) ) * * * 8* @* \* d* ~* * * * * + *+ 0+ D+ L+ h+ p+ + + + + + :, d, , , , , - *- 6- L- - - - . ". ^. . . . / / J/ v/ / / / / / 0 P0 \0 0 0 41 Z1 1 1 1 1 2 F2 z2 2 2 2 2 3 P3 3 3 3 4 H4 T4 4 4 4 5 25 ~5 5 5 06 Z6 f6 6 6 6 6 07 <7 v7 7 7 7 "8 <8 Z8 `8 8 8 8 8 8 9 $9 >9 D9 V9 ~9 9 9 9 $: \: : : : @; n; ; C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d V i e w F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) O p t i m i z e d B a s e K e y s N u m P a d a t o m ( b l o c k 3 ) r e c t ( 5 0 0 0 , 0 , 5 0 0 0 , 0 ) a t o m ( R o w 2 ) a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 4 ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( R o w 3 ) a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( b l o c k 9 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; c b ; c d ; a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d M o d i f i e r a t o m ( s w i t c h C t l ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( c b ) O p t i m i z e d A r r o w a t o m ( c d ) a t o m ( 3 9 ) O p t i m i z e d S p a c e O p t i m i z e d B a s e K e y s N u m P a d _ 0 a t o m ( b l o c k 1 0 ) r e c t ( 5 0 0 0 , 0 , 0 , 0 ) O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l a t o m ( b l o c k 1 1 ) r e c t ( 0 , 0 , 5 0 0 0 , 0 ) I r r e g u l a r B l o c k 4 0 0 0 0 e = 1 5 0 0 3 ; e a t o m ( e ) R o w 2 0 0 0 0 2 0 0 0 0 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i 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. &. 2. p. . . . / P/ \/ / / 0 0 <0 R0 0 0 0 0 0 0 1 ^1 j1 1 2 B2 `2 2 2 2 2 3 ,3 r3 3 3 3 4 4 B4 |4 4 4 5 D5 t5 5 5 5 5 06 ^6 6 6 "7 \7 7 7 7 7 7 $8 \8 h8 8 8 8 &9 N9 h9 9 9 9 9 9 : : 2: P: j: p: : : : : ; P; ; ; ; &< l< < < C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d V i e w F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e O p t i m i z e d B a s e K e y s W i d e a t o m ( b l o c k 2 ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) r e c t ( 5 0 0 0 , 0 , 0 , 0 ) O p t i m i z e d B a s e K e y s N u m P a d a t o m ( b l o c k 5 ) r e c t ( 0 , 0 , 5 0 0 0 , 0 ) a t o m ( R o w 2 ) a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 6 ) a t o m ( b l o c k 7 ) a 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r B l o c k 4 0 0 0 0 e = 1 5 0 0 3 ; e a t o m ( e ) R o w 2 0 0 0 0 2 0 0 0 0 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e 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' 2' D' |' ' ' ' ' 0( n( ( ( ) &) J) n) ) ) ) ) * T* p* * * * * + 2+ P+ x+ + + + + , B, R, v, , , , , , *- D- n- ~- - - - - - - . . *. 2. L. R. r. . . . . . / / 6/ >/ h/ n/ / / / 0 20 b0 0 0 0 0 1 (1 41 r1 1 1 1 2 ,2 v2 2 2 2 2 3 J3 `3 3 3 3 3 >4 j4 z4 4 4 4 4 5 $5 n5 5 5 6 @6 ^6 6 6 6 7 7 V7 7 7 7 7 7 &8 `8 8 8 8 8 9 69 x9 9 9 9 9 9 : H: b: : : : : : ; ; ,; J; d; j; |; ; ; ; < J< < < < = f= = = C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e ; a t o m ( t h u m b L e f t ) f l o w l a y o u t ( 0 ) O p t i m i z e d T h u m b P a n e l C K e y R e p e a t e r E x p a n d O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 1 5 0 0 0 , 0 , 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( t h u m b C e n t r e ) O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 1 ) a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d T h u m b B a c k s p a c e a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 3 ) r e c t ( 1 6 8 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 2 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) O p t i m i z e d T h u m b E n t e r a t o m ( R o w 3 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d T h u m b W i d e M o d i f i e r a t o m ( b i d i _ l e f t ) O p t i m i z e d T h u m b W i d e F u n c t i o n a l a t o m ( b l o c k 5 ) a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 3 ) a t o m ( b l o c k 6 ) a t o m ( s w i t c h R i g h t S h i f t ) a t o m ( b i d i _ r i g h t ) R o w 1 1 7 6 0 a t o m ( R o w 4 ) 1 1 7 6 0 a t o m ( H i d d e n R o w F o r R e s I d 3 ) c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; f = 1 5 0 0 9 a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; f a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d T h u m b 1 2 3 K e y a t o m ( s w i t c h C t l ) O p t i m i z e d T h u m b F u n c t i o n a l a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( 3 9 ) O p t i m i z e d T h u m b M a i n L e f t S p a c e s l i d e r a t o m ( t h u m b R e s i z e ) T h u m b R e s i z e G r i p p e r a t o m ( f ) O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 4 ) a t o m ( B u t t o n _ D e c i m a l ) a t o m ( t h u m b _ r i g h t _ s p a c e ) O p t i m i z e d T h u m b M a i n R i g h t S p a c e a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( s c o p e _ k e y _ 4 ) O p t i m i z e d T h u m b S c o p e W e b a t o m ( c b ) O p t i m i z e d T h u m b D e f a u l t A r r o w a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d T h u m b I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y 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. 4. D. h. |. . . . . . . . . / / 8/ \/ / / / / / / / 0 .0 40 ^0 d0 0 0 0 "1 01 L1 n1 1 1 1 2 ,2 B2 v2 2 2 3 3 T3 v3 3 3 3 3 *4 \4 h4 4 4 5 5 $5 B5 N5 p5 5 5 6 R6 6 6 6 6 $7 J7 v7 7 7 7 8 ,8 P8 z8 8 8 8 09 `9 l9 9 9 9 : : &: 2: >: x: : : : ; ; F; ~; ; ; ; ; ; ; < < :< f< < < < = D= r= = = *> h> C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e ; a t o m ( t h u m b L e f t ) f l o w l a y o u t ( 0 ) O p t i m i z e d T h u m b P a n e l C K e y R e p e a t e r E x p a n d O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 1 5 0 0 0 , 0 , 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( t h u m b C e n t r e ) O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 1 ) a t o m ( b l o c k 2 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d T h u m b B a c k s p a c e a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( b l o c k 3 ) r e c t ( 1 6 8 0 0 , 0 , 0 , 0 ) a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 2 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) O p t i m i z e d T h u m b E n t e r a t o m ( R o w 3 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d T h u m b W i d e M o d i f i e r a t o m ( b i d i _ l e f t ) O p t i m i z e d T h u m b W i d e F u n c t i o n a l a t o m ( b l o c k 5 ) a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 3 ) a t o m ( b l o c k 6 ) a t o m ( s w i t c h R i g h t S h i f t ) a t o m ( b i d i _ r i g h t ) R o w 1 1 7 6 0 a t o m ( R o w 4 ) 1 1 7 6 0 a t o m ( H i d d e n R o w F o r R e s I d 3 ) c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; f = 1 5 0 0 9 a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; c b ; c d ; f a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d T h u m b 1 2 3 K e y a t o m ( s w i t c h C t l ) O p t i m i z e d T h u m b F u n c t i o n a l a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( s c o p e _ k e y _ 1 ) O p t i m i z e d S c o p e K e y a t o m ( 3 9 ) O p t i m i z e d T h u m b M a i n L e f t S p a c e s l i d e r a t o m ( t h u m b R e s i z e ) T h u m b R e s i z e G r i p p e r a t o m ( f ) O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l a t o m ( b l o c k T h u m b C e n t r a l N u m p a d 4 ) a t o m ( B u t t o n _ D e c i m a l ) a t o m ( t h u m b _ r i g h t _ s p a c e ) O p t i m i z e d T h u m b M a i n R i g h t S p a c e a t o m ( s c o p e _ k e y _ 2 ) a t o m ( s c o p e _ k e y _ 4 ) O p t i m i z e d T h u m b S c o p e W e b a t o m ( c a n d P a g e ) a t o m ( s w i t c h H A N J A ) a t o m ( c b ) O p t i m i z e d T h u m b D e f a u l t A r r o w a t o m ( c d ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d T h u m b I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B 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7 T7 `7 7 7 7 7 (8 >8 r8 8 8 9 <9 L9 `9 ~9 9 9 9 9 @: : : : ; 0; `; ; ; ; ; < L< < < < < < = V= = = = > N> Z> > > > > J? ? ? ? ? &@ 2@ `@ @ @ @ @ $A bA A A A A A *B 0B JB \B nB B B B B B C ,C VC C C C D bD D D E C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) S k i n T o n e B u t t o n L i s t E m o j i S k i n T o n e P a n e l . L a y o u t a t o m ( E m o j i S k i n T o n e P a n e l . L a y o u t ) g r i d l a y o u t ( 2 , 3 ) S k i n T o n e P a n e l S t y l e r e s s t r ( 1 5 1 5 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n a t o m ( E m o j i S k i n T o n e P a n e l . D e f a u l t M o d i f i e r ) r e s s t r ( 1 5 1 8 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n S t y l e r e s s t r ( 1 5 1 4 4 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i r s t S e c o n d M o d i f i e r ) r e s s t r ( 1 5 1 8 1 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 5 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . T h i r d M o d i f i e r ) r e s s t r ( 1 5 1 8 2 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 6 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F o u r t h M o d i f i e r ) r e s s t r ( 1 5 1 8 3 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 7 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i f t h M o d i f i e r ) r e s s t r ( 1 5 1 8 4 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . S i x t h M o d i f i e r ) r e s s t r ( 1 5 1 8 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 7 2 1 1 1 8 1 0 ; N o r m a l ; ; S e g o e U I E m o j i 2 1 1 2 3 0 2 0 1 6 5 C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e ; f f l o w l a y o u t ( 0 ) O p t i m i z e d T h u m b P a n e l C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d T h u m b W i d e F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d C o l o r E m o t i c o n K e y a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) a t o m ( e ) a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 3 9 ; a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( 3 9 ) R o w 1 1 7 6 0 a t o m ( R o w 4 ) 1 1 7 6 0 a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d T h u m b 1 2 3 K e y a t o m ( s w i t c h E m o j i _ S k i n s ) O p t i m i z e d E m o t i c o n S k i n s K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h E m o j i _ M F U ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h E m o j i _ S m i l e y ) a t o m ( s w i t c h E m o j i _ P e o p l e ) a t o m ( s w i t c h E m o j i _ A c t i v i t i e s ) a t o m ( s w i t c h E m o j i _ F o o d P l a n t s A n d A n i m a l s ) a t o m ( s w i t c h E m o j i _ T r a v e l A n d S i g n a g e ) a t o m ( s w i t c h E m o j i _ W e a t h e r A n d S y m b o l s ) a t o m ( s w i t c h E m o j i _ A s c i i ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d T h u m b I n p u t S w i t c h K e y I r r e g u l a r B l o c k a t o m ( R i g h t B l o c k ) 4 1 7 6 0 a t o m ( t m p B a c k s p a c e ) R o w 2 0 0 0 0 2 0 0 0 0 a t o m ( t m p E n t e r ) a t o m ( t m p S w i t c h I N P U T ) E m o j i S k i n T o n e P a n e l a t o m ( E m o j i S k i n T o n e P a n e l ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o d i f i e r F u n c t i o n a l S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 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C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) S k i n T o n e B u t t o n L i s t E m o j i S k i n T o n e P a n e l . L a y o u t a t o m ( E m o j i S k i n T o n e P a n e l . L a y o u t ) g r i d l a y o u t ( 2 , 3 ) S k i n T o n e P a n e l S t y l e r e s s t r ( 1 5 1 5 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n a t o m ( E m o j i S k i n T o n e P a n e l . D e f a u l t M o d i f i e r ) r e s s t r ( 1 5 1 8 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n S t y l e r e s s t r ( 1 5 1 4 4 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i r s t S e c o n d M o d i f i e r ) r e s s t r ( 1 5 1 8 1 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 5 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . T h i r d M o d i f i e r ) r e s s t r ( 1 5 1 8 2 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 6 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F o u r t h M o d i f i e r ) r e s s t r ( 1 5 1 8 3 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 7 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i f t h M o d i f i e r ) r e s s t r ( 1 5 1 8 4 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . S i x t h M o d i f i e r ) r e s s t r ( 1 5 1 8 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 7 2 1 1 1 8 1 0 ; N o r m a l ; ; S e g o e U I E m o j i 2 1 1 2 3 0 2 0 1 6 5 C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) I r r e g u l a r B l o c k 5 0 0 0 0 R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d W i d e F u n c t i o n a l R o w 1 5 0 0 0 a t o m ( R o w 2 ) 1 5 0 0 0 a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( R o w 3 ) a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( R o w 4 ) a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d W i d e M o d i f i e r B l o c k a t o m ( B l o c k ) O p t i m i z e d T h u m b P a n e l C K e y R e p e a t e r O p t i m i z e d C o l o r E m o t i c o n K e y a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( R o w 5 ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h E m o j i _ S k i n s ) O p t i m i z e d E m o t i c o n S k i n s K e y a t o m ( s w i t c h E m o j i _ M F U ) O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h E m o j i _ S m i l e y ) a t o m ( s w i t c h E m o j i _ P e o p l e ) a t o m ( s w i t c h E m o j i _ A c t i v i t i e s ) a t o m ( s w i t c h E m o j i _ F o o d P l a n t s A n d A n i m a l s ) a t o m ( s w i t c h E m o j i _ T r a v e l A n d S i g n a g e ) a t o m ( s w i t c h E m o j i _ W e a t h e r A n d S y m b o l s ) a t o m ( s w i t c h E m o j i _ A s c i i ) e = 1 5 0 0 3 ; e a t o m ( e ) R o w 3 0 0 0 0 3 0 0 0 0 a t o m ( H i d d e n R o w F o r R e s I d 2 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d W i d e I n p u t S w i t c h K e y E m o j i S k i n T o n e P a n e l a t o m ( E m o j i S k i n T o n e P a n e l ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o d i f i e r F u n c t i o n a l S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 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3 .3 :3 ^3 3 3 3 4 4 J4 4 4 4 4 5 5 b5 5 5 6 T6 `6 6 6 6 6 *7 67 p7 |7 7 7 7 8 8 J8 8 8 8 8 8 8 8 9 9 >9 j9 9 9 9 : H: v: : ; .; l; C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f f l o w l a y o u t ( 0 ) O p t i m i z e d T h u m b P a n e l C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d T h u m b W i d e F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) O p t i m i z e d T h u m b N u m P a d a t o m ( b l o c k 3 ) a t o m ( R o w 2 ) a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 4 ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( R o w 3 ) a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( b l o c k 9 ) R o w 1 1 7 6 0 a t o m ( R o w 4 ) 1 1 7 6 0 a t o m ( H i d d e n R o w F o r R e s I d 2 ) c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) c b ; c d a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d T h u m b 1 2 3 K e y a t o m ( s w i t c h C t l ) O p t i m i z e d T h u m b F u n c t i o n a l a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( c b ) O p t i m i z e d W i d e F u n c t i o n a l a t o m ( c d ) a t o m ( t h u m b _ r i g h t _ s p a c e ) O p t i m i z e d T h u m b V i e w R i g h t S p a c e a t o m ( b l o c k 1 0 ) O p t i m i z e d T h u m b N u m P a d _ D e c i m a l a t o m ( b l o c k 1 1 ) I r r e g u l a r B l o c k e = 1 5 0 0 3 ; e a t o m ( e ) R o w 2 0 0 0 0 2 0 0 0 0 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d T h u m b I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s 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3 03 `3 3 3 3 3 4 L4 4 4 4 4 4 5 F5 x5 5 5 5 6 6 `6 6 6 7 R7 |7 7 7 7 7 8 R8 ^8 8 8 8 9 D9 ^9 |9 9 9 9 9 : : (: F: `: f: x: : : : ; F; ~; ; ; < b< < < C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f f l o w l a y o u t ( 0 ) O p t i m i z e d T h u m b P a n e l C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d T h u m b W i d e F u n c t i o n a l C K e y R e p e a t e r O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e O p t i m i z e d B a s e K e y s W i d e a t o m ( b l o c k 2 ) a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) O p t i m i z e d T h u m b N u m P a d N a r r o w a t o m ( b l o c k 5 ) a t o m ( R o w 2 ) a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( b l o c k 6 ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( b l o c k 9 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) c 8 = 1 5 2 1 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) c 8 a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( b l o c k 1 0 ) a t o m ( c 8 ) O p t i m i z e d A r r o w a t o m ( b l o c k 1 1 ) a t o m ( b l o c k 1 2 ) a t o m ( b l o c k 1 3 ) a t o m ( b l o c k 1 4 ) R o w 1 1 7 6 0 a t o m ( R o w 4 ) 1 1 7 6 0 a t o m ( H i d d e n R o w F o r R e s I d 3 ) c b = 1 5 2 1 1 ; d 0 = 1 5 2 1 4 ; c d = 1 5 2 1 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) c b ; d 0 ; c d a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h C t l ) O p t i m i z e d M o d i f i e r a t o m ( b l o c k 1 5 ) a t o m ( c b ) a t o m ( d 0 ) a t o m ( c d ) a t o m ( b l o c k 1 6 ) a t o m ( b l o c k 1 7 ) O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 a t o m ( b l o c k 1 8 ) a t o m ( b l o c k 1 9 ) I r r e g u l a r B l o c k e = 1 5 0 0 3 ; e a t o m ( e ) R o w 2 0 0 0 0 2 0 0 0 0 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d T h u m b I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 1 , 1 ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d I n 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V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d B a s e K e y s N u m P a d a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) a t o m ( b l o c k 2 ) a t o m ( R o w 3 ) a t o m ( b l o c k 3 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( s w i t c h P R I V A C Y ) M a c r o O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k a t o m ( b l o c k 4 ) a t o m ( e ) O p t i m i z e d V i e w F u n c t i o n a l B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 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< < .< L< f< l< ~< < < < = ^= = C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) B o a r d a t o m ( B o a r d ) I r r e g u l a r B l o c k a t o m ( L e f t B l o c k ) 5 0 0 0 0 R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d W i d e F u n c t i o n a l R o w 1 5 0 0 0 a t o m ( R o w 2 ) 1 5 0 0 0 a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 a t o m ( 3 9 ) a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) a t o m ( R o w 3 ) a t o m ( c a n d P a g e ) a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( R o w 4 ) a t o m ( s w i t c h 1 2 3 ) O p t i m i z e d W i d e M o d i f i e r B l o c k a t o m ( B l o c k ) O p t i m i z e d T h u m b P a n e l C K e y R e p e a t e r O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e O p t i m i z e d W i d e B a s e K e y a t o m ( b l o c k 2 ) O p t i m i z e d W i d e B a s e K e y N u m P a d a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) a t o m ( b l o c k 5 ) a t o m ( b l o c k 6 ) a t o m ( b l o c k 7 ) a t o m ( b l o c k 8 ) a t o m ( b l o c k 9 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d D o u b l e W i d e M o d i f i e r a t o m ( b l o c k 1 0 ) a t o m ( b l o c k 1 1 ) a t o m ( d u l l ) O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l a t o m ( b l o c k 1 2 ) a t o m ( b l o c k 1 3 ) a t o m ( R o w 5 ) c b = 1 5 2 1 1 ; c d = 1 5 2 1 2 ; c b ; c d a t o m ( t m p S w i t c h 1 2 3 ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y a t o m ( s w i t c h S Y M B O L ) a t o m ( s w i t c h A B C ) s l i d e r a t o m ( t h u m b R e s i z e ) T h u m b R e s i z e G r i p p e r a t o m ( k a n a ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( s w i t c h P R I V A C Y ) a t o m ( c b ) a t o m ( c d ) a t o m ( R i g h t B l o c k ) e = 1 5 0 0 3 ; e a t o m ( e ) a t o m ( t h u m b _ r i g h t _ s p a c e ) 1 c = 1 5 3 7 2 ; 1 c a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d W i d e I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t 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) ) .) 6) P) V) v) ) ) ) ) * * * :* B* l* r* * * * + 6+ f+ + + + + , 4, P, \, , , , - H- T- - - - . P. \. . . . / 6/ B/ n/ / / / / 0 (0 J0 0 0 0 ,1 l1 1 1 1 1 $2 P2 t2 2 2 2 3 *3 N3 x3 3 3 3 .4 T4 4 4 4 5 (5 l5 5 5 (6 ^6 6 6 6 6 &7 27 `7 7 7 7 7 $8 L8 f8 8 8 8 8 8 9 9 09 N9 h9 n9 9 9 9 9 : P: |: : : C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) I r r e g u l a r B l o c k a t o m ( L e f t B l o c k ) 5 0 0 0 0 R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) f = 1 5 0 0 9 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) f C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( f ) M a c r o e x p a n d O p t i m i z e d W i d e F u n c t i o n a l a t o m ( R o w 2 ) a t o m ( s w i t c h 1 2 3 ) a t o m ( R o w 3 ) a t o m ( s w i t c h S Y M B O L ) a t o m ( R o w 4 ) a t o m ( s w i t c h A B C ) a t o m ( R o w 5 ) a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y B l o c k a t o m ( B l o c k ) O p t i m i z e d T h u m b P a n e l C K e y R e p e a t e r O p t i m i z e d W i d e B a s e K e y N u m P a d a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) a t o m ( b l o c k 3 ) a t o m ( s w i t c h S h i f t ) O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l a t o m ( d u l l ) O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l a t o m ( b l o c k 4 ) a t o m ( k a n a ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( c b ) a t o m ( c d ) a t o m ( R i g h t B l o c k ) e = 1 5 0 0 3 ; c d = 1 5 2 1 2 ; 1 c = 1 5 3 7 2 ; c b = 1 5 2 1 1 ; e ; c d ; 1 c ; c b ; a t o m ( e ) R o w 1 5 0 0 0 1 5 0 0 0 a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 a t o m ( 3 9 ) a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) O p t i m i z e d W i d e I n p u t S w i t c h K e y B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L 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3 83 3 3 3 64 `4 l4 4 4 4 4 65 B5 |5 5 5 6 (6 B6 `6 f6 6 6 6 6 6 7 *7 D7 J7 \7 7 7 7 7 *8 b8 8 8 9 F9 t9 9 C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 0 , 0 , 4 0 0 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) O p t i m i z e d B a s e K e y s a t o m ( b l o c k 2 ) r e c t ( 4 0 0 0 , 0 , 0 , 0 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( s w i t c h S h i f t ) M a c r o O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r a t o m ( b l o c k 3 ) a t o m ( e ) O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; 1 c a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h I N P U T ) S m a l l F o r m F a c t o r I n p u t S w i t c h K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d S c o p e K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s c o p e _ k e y _ 1 ) a t o m ( 3 9 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 a t o m ( a B u t t o n ) O p t i m 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3 83 3 3 3 64 `4 l4 4 4 4 4 65 B5 |5 5 5 6 (6 B6 `6 f6 6 6 6 6 6 7 *7 D7 J7 \7 7 7 7 7 *8 b8 8 8 9 F9 t9 9 C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 0 , 0 , 4 0 0 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) a t o m ( b l o c k 2 ) r e c t ( 4 0 0 0 , 0 , 0 , 0 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( t o g g l e _ P a g e s ) M a c r o O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( b l o c k 3 ) a t o m ( e ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; 1 c a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h I N P U T ) S m a l l F o r m F a c t o r I n p u t S w i t c h K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d S c o p e K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s c o p e _ k e y _ 1 ) a t o m ( 3 9 ) a t o m ( b l o c k 4 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( 1 c ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i 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- @- d- - - - . (. .. P. t. . . . . . / 0/ \/ v/ / / / / / 0 0 0 80 @0 \0 d0 ~0 0 0 0 0 1 *1 01 D1 L1 h1 p1 1 1 1 1 1 :2 d2 2 2 2 2 3 .3 b3 ~3 3 3 3 4 64 B4 N4 4 4 4 5 05 ^5 t5 5 5 5 6 R6 ~6 6 6 6 6 6 6 H7 7 7 7 7 8 @8 l8 8 8 8 9 :9 F9 j9 9 9 9 : J: p: : : ; ; N; t; ; ; ; >< < < < = &= V= ~= = = = = 6> B> |> > > > ? ? J? ? ? ? ? ? ? ? @ @ >@ j@ @ @ @ A HA vA A B .B lB C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) S k i n T o n e B u t t o n L i s t E m o j i S k i n T o n e P a n e l . L a y o u t a t o m ( E m o j i S k i n T o n e P a n e l . L a y o u t ) g r i d l a y o u t ( 2 , 3 ) S k i n T o n e P a n e l S t y l e r e s s t r ( 1 5 1 5 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n a t o m ( E m o j i S k i n T o n e P a n e l . D e f a u l t M o d i f i e r ) r e s s t r ( 1 5 1 8 0 , l i b r a r y ( t i p r e s x . d l l ) ) S k i n T o n e B u t t o n S t y l e r e s s t r ( 1 5 1 4 4 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i r s t S e c o n d M o d i f i e r ) r e s s t r ( 1 5 1 8 1 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 5 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . T h i r d M o d i f i e r ) r e s s t r ( 1 5 1 8 2 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 6 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F o u r t h M o d i f i e r ) r e s s t r ( 1 5 1 8 3 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 7 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . F i f t h M o d i f i e r ) r e s s t r ( 1 5 1 8 4 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( E m o j i S k i n T o n e P a n e l . S i x t h M o d i f i e r ) r e s s t r ( 1 5 1 8 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 1 4 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 7 2 1 1 1 8 1 0 ; N o r m a l ; ; S e g o e U I E m o j i 2 1 1 2 3 0 2 0 1 6 5 C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) I r r e g u l a r B l o c k a t o m ( R i g h t B l o c k ) 4 0 0 0 0 R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( s w i t c h _ P r e v i o u s _ P a g e ) M a c r o e x p a n d O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( R o w 2 ) a t o m ( s w i t c h _ N e x t _ P a g e ) a t o m ( R o w 3 ) a t o m ( s w i t c h E m o j i _ S k i n s ) O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y a t o m ( R o w 4 ) a t o m ( s w i t c h E M O T I C O N ) B l o c k a t o m ( B l o c k ) C K e y R e p e a t e r S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( b l o c k 2 ) a t o m ( b l o c k 3 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e a t o m ( s w i t c h E m o j i _ M F U ) S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y a t o m ( s w i t c h E m o j i _ S m i l e y ) a t o m ( s w i t c h E m o j i _ P e o p l e ) a t o m ( s w i t c h E m o j i _ A c t i v i t i e s ) a t o m ( s w i t c h E m o j i _ F o o d P l a n t s A n d A n i m a l s ) a t o m ( s w i t c h E m o j i _ T r a v e l A n d S i g n a g e ) a t o m ( s w i t c h E m o j i _ W e a t h e r A n d S y m b o l s ) a t o m ( s w i t c h E m o j i _ A s c i i ) a t o m ( e ) E m o j i S k i n T o n e P a n e l a t o m ( E m o j i S k i n T o n e P a n e l ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y 1 5 3 3 3 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y g r i d l a y o u t ( - 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P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 0 , 0 , 4 0 0 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) O p t i m i z e d B a s e K e y s a t o m ( b l o c k 2 ) r e c t ( 4 0 0 0 , 0 , 0 , 0 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( s w i t c h S h i f t ) M a c r o O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r a t o m ( b l o c k 3 ) a t o m ( e ) O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; 1 c a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h I N P U T ) S m a l l F o r m F a c t o r I n p u t S w i t c h K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d S c o p e K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) a t o m ( s c o p e _ k e y _ 1 ) a t o m ( 3 9 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( s w i t c h H A N J A ) a t o m ( b l o c k 4 ) a t o m ( 1 c ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a 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S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) O p t i m i z e d B a s e K e y s a t o m ( b l o c k 2 ) a t o m ( R o w 3 ) a t o m ( b l o c k 3 ) a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e a t o m ( b l o c k 4 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( R o w 5 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; 1 c a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h I N P U T ) S m a l l F o r m F a c t o r I n p u t S w i t c h K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d S c o p e K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) a t o m ( s c o p e _ k e y _ 1 ) a t o m ( 3 9 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( b l o c k 5 ) a t o m ( 1 c ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 a t o m ( a B u t t o n ) O p t i m i z e d B a s e K e y O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E 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& f \ : f l & P : H T ` l x , L V r ( D P h t 4 V ` p 2 d ~ ! .! @! d! t! ! ! ! " "" Z" f" " " " # 4# \# |# # # # # $ $ 8$ >$ ^$ $ $ $ $ &% \% % % % % % & $& 6& Z& p& & & & & ' ,' P' d' j' ~' ' ' ' ' ' ' ' ( ( D( h( ( ( ( ( ( ( ( ) ) F) L) x) ) ) * :* H* d* * * * * + D+ Z+ + + + $, 0, R, , , , - - N- - - - - . . :. F. h. t. . / */ P/ n/ / / / 0 0 f0 0 0 0 0 1 61 p1 1 1 2 82 h2 t2 2 2 2 $3 R3 3 3 4 P4 z4 4 4 4 4 5 P5 \5 5 5 5 6 B6 \6 z6 6 6 6 6 7 7 &7 D7 ^7 d7 v7 7 7 7 8 D8 |8 8 8 9 `9 9 9 C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) I s S t a c k L a y o u t B o a r d a t o m ( B o a r d ) B l o c k a t o m ( B l o c k ) R o w a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) C K e y R e p e a t e r E x p a n d O p t i m i z e d D u a l B a s e K e y s a t o m ( b l o c k 1 ) r e c t ( 0 , 0 , 4 0 0 0 , 0 ) B i n d c o n n e c t I n n e r K e y P r o p e r t y K e y F a c e a t o m ( R o w 2 ) O p t i m i z e d B a s e K e y s a t o m ( b l o c k 2 ) r e c t ( 4 0 0 0 , 0 , 0 , 0 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) e = 1 5 0 0 3 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) e O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y a t o m ( b l o c k 3 ) a t o m ( b l o c k 4 ) C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( e ) M a c r o O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l a t o m ( R o w 4 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 0 2 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; 1 c a t o m ( s w i t c h 1 2 3 ) a t o m ( s w i t c h I N P U T ) S m a l l F o r m F a c t o r I n p u t S w i t c h K e y a t o m ( s w i t c h E M O T I C O N ) O p t i m i z e d S c o p e K e y a t o m ( s w i t c h P R I V A C Y ) a t o m ( s w i t c h I M E ) a t o m ( s c o p e _ k e y _ 1 ) a t o m ( 3 9 ) a t o m ( s c o p e _ k e y _ 4 ) a t o m ( b l o c k 5 ) a t o m ( 1 c ) B a s e K e y 2 0 L k e y C K e y B o a r d K e y 6 4 a t o m ( P a r e n t K e y ) a t o m ( L K e y U p p e r H a l f ) a t o m ( L K e y U p p e r L e f t S e c t i o n ) C K e y B o a r d I n n e r K e y a t o m ( I n n e r K e y ) a t o m ( L K e y L o w e r H a l f ) a t o m ( L K e y L o w e r L e f t S e c t i o n ) a t o m ( L K e y L o w e r R i g h t S e c t i o n ) B a s e K e y 3 2 g r i d l a y o u t ( 2 , 2 ) a t o m ( I n n e r Q u a d _ 3 ) t o p l e f t a t o m ( I n n e r Q u a d _ 2 ) t o p r i g h t a t o m ( I n n e r Q u a d _ 4 ) b o t t o m l e f t a t o m ( I n n e r Q u a d _ 1 ) b o t t o m r i g h t B a s e K e y S i n g l e I n n e r K e y B a s e K e y I m a g e B a s e K e y I m a g e M o d i f i e r K e y T y p e B a s e K e y O v e r l a p W e b B a s e K e y 1 5 4 8 B a s e K e y 2 0 B a s e K e y 2 5 8 0 B a s e K e y . 1 1 2 r p 1 1 2 B a s e K e y . 1 3 6 r p 1 3 6 B a s e K e y . 4 4 r p 4 4 B a s e K e y M o d i f i e r B a s e K e y 1 5 M o d i f i e r B a s e K e y 2 0 M o d i f i e r B a s e K e y 2 5 M o d i f i e r B a s e K e y . 4 0 r p 4 0 B a s e K e y 4 5 1 4 4 B a s e K e y . 1 7 6 r p 1 7 6 B a s e K e y M o d i f i e r . 6 0 r p 6 0 B a s e K e y M o d i f i e r . 5 4 r p 5 4 C l a s s i c I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d V i e w F u n c t i o n a l a t o m ( S e c o n d a r y L a b e l ) s s 1 8 = 1 a t o m ( a B u t t o n ) O p 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P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) T o g g l e T e x t I n p u t C a n v a s B a r . L a y o u t a t o m ( T o g g l e T e x t I n p u t C a n v a s B a r . L a y o u t ) T o g g l e T e x t I n p u t C a n v a s B a r S t y l e r e c t ( 4 r p , 0 r p , 4 r p , 4 r p ) a t o m ( T o g g l e B a r B a c k g r o u n d P a n e ) 2 1 1 2 0 f l o w l a y o u t ( 0 , 2 , 1 , 2 ) T o u c h H y p e r L i n k a t o m ( T o g g l e H y p e r L i n k ) T o g g l e B a r L i n k l i n k r e s s t r ( 1 5 3 7 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( V e r t i c a l S e p a r a t o r ) T o g g l e B a r V e r t i c a l L i n e a t o m ( F e e d b a c k L i n k ) r e s s t r ( 1 5 3 7 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 8 1 0 p t ; n o r m a l ; n o n e ; S e g o e U I r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 2 0 0 8 7 2 0 0 8 8 r e c t ( 5 r p , 0 r p , 5 r p , 0 r p ) 2 r p 1 0 r p C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l Q u i a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) a t o m ( T e x t I n p u t C a n v a s F r a m e ) a t o m ( B o a r d ) a t o m ( B l o c k ) R o w Q u i a t o m ( R o w 1 ) f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 0 5 0 1 = 1 5 2 1 5 ; e = 1 5 0 0 3 a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 0 5 0 1 ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 0 5 0 1 ) M a c r o e x p a n d Q u i c k B a s e K e y M o d i f i e r a t o m ( e ) Q u i c k B a s e K e y a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 3 9 = 1 5 1 0 4 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 3 9 ; a t o m ( 3 9 ) a t o m ( R o w 3 ) a t o m ( H i d d e n R o w F o r R e s I d 3 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 3 ) 1 c ; a t o m ( 1 c ) a t o m ( R o w 4 ) a t o m ( s w i t c h I N P U T ) Q u i c k I n p u t S w i t c h K e y T e x t I n p u t I n k i n g C a n v a s a t o m ( T e x t I n p u t I n k i n g C a n v a s ) p a n e r e s s t r ( 1 5 3 7 7 , l i b r a r y ( t i p r e s x . d l l ) ) T o g g l e T e x t I n p u t C a n v a s B a r a t o m ( T o g g l e T e x t I n p u t C a n v a s B a r ) a t o m ( I m a g e R e s o u r c e I d e ) 1 5 5 0 6 a t o m ( I m a g e R e s o u r c e I d d 3 ) 1 5 5 0 7 B o u n d e d B o x I n k i n g C a n v a s S t y l e a t o m ( B o u n d e d A r e a ) a t o m ( P a n e l L i n e O r i e n t a l ) a t o m ( P a n e l L i n e V e r t i c a l ) I n k i n g C a n v a s a t o m ( I n k i n g C a n v a s ) a t o m ( I n k i n g C a n v a s L a y o u t ) a t o m ( B o x e s T a b l e ) g r i d l a y o u t ( 1 , - 1 ) r e c t ( 5 r p , 5 r p , 5 r p , 5 r p ) 5 6 4 r p 8 0 r p 2 0 4 6 5 1 r p a t o m ( I n k i n g A r e a ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l B a s e K e y 1 5 4 8 Q u i c k K e y N a r r o w 2 4 B a s e K e y H W I n s e r t D o u b l e H e i g h t 4 6 K e y H i g h l i g h t S e l e c t e d H W N u m K e y H W N u m K e y P e r i o d H W N u m Z e r o K e y 9 6 H W S y m K e y 3 2 G e s t u r e P a n e l B a s e K e y a t o m ( G e s t u r e K e y W h o l e ) b o t t o m c e n t e r O p t i m i z e d W i d e B a s e K e y O p t i m i z e d W i d e B a s e K e y N u m P a d O p t i m i z e d D o u b l e W i d e M o d i f i e r O p t i m i z e d W i d e M o d i f i e r O p t i m i z e d T h u m b M o d i f i e r O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y f l o w l a y o u t ( 0 , 2 , 2 , 2 ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y O p t i m i z e d W i d e I n p u t S w i t c h K e y duib | 4% h L , g Y
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9 N9 9 9 : C a n d i d a t e L i s t . L a y o u t a t o m ( C a n d i d a t e L i s t . L a y o u t ) C a n d i d a t e L i s t S t y l e r e s s t r ( 1 5 3 4 0 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s A r e a ) T o u c h B u t t o n a t o m ( C a n d i d a t e L i s t . P r e v B u t t o n ) a b s o l u t e x 0 r p y r e s s t r ( 1 5 3 4 2 , l i b r a r y ( t i p r e s x . d l l ) ) p u s h b u t t o n m o u s e | n o s y n c f o c u s A c t i o n B u t t o n S t y l e T o u c h S c r o l l V i e w e r a t o m ( C a n d i d a t e L i s t . S c r o l l V i e w e r ) Y S c r o l l a b l e X S c r o l l a b l e X B a r V i s i b i l i t y n e v e r I n t e r a c t i o n M o d e T r a n s l a t e X | I n e r t i a p o i n t e r | m o u s e | n o s y n c f o c u s S n a p M o d e S i n g l e a t o m ( C a n d i d a t e L i s t . V i e w e r C o n t e n t s ) f l o w l a y o u t ( ) p o i n t e r | n o s y n c f o c u s a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s P r e v i o u s ) f l o w l a y o u t ( 0 , 0 , 0 , 2 ) C a n d i d a t e P a g e S t y l e a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e P r e v i o u s ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e C u r r e n t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t ) a t o m ( C a n d i d a t e L i s t . C a n d i d a t e s P a g e N e x t N e x t ) a t o m ( C a n d i d a t e L i s t . A b o v e V i e w e r C o n t e n t s ) v i s i b l e a t o m ( C a n d i d a t e L i s t . N e x t B u t t o n ) r e s s t r ( 1 5 3 4 3 , l i b r a r y ( t i p r e s x . d l l ) ) R i c h T e x t a t o m ( C a n d i d a t e L i s t . L a y o u t H e l p e r ) a t o m ( C a n d i d a t e L i s t . P e n d i n g P l a c e h o l d e r ) r e s s t r ( 1 5 3 4 1 , l i b r a r y ( t i p r e s x . d l l ) ) C a n d i d a t e L i s t . C a n d i d a t e I t e m a t o m ( C a n d i d a t e L i s t . C a n d i d a t e I t e m ) f i l l l a y o u t ( ) C a n d i d a t e I t e m S t y l e C a n d i d a t e B u t t o n a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n ) A c c L o c a l i z e d C o n t r o l T y p e C A N D I D A T E L I S T _ C A N D I D A T E _ A C C C O N T R O L T Y P E m o u s e | p o i n t e r | n o s y n c f o c u s m i d d l e c e n t e r | e n d e l l i p s i s C a n d i d a t e B u t t o n S t y l e t o o l t i p b e h a v i o r s D U I 7 0 : : C o n t e x t M e n u B e h a v i o r ( c m _ i n v o k i n g p o i n t ) f l o w l a y o u t ( 0 , 2 , 2 , 2 ) t y p o g r a p h y s s 2 0 = 1 , k e r n = 1 , d l i g = 1 , l i g a = 1 M o d e r n P r o g r e s s R i n g a t o m ( C a n d i d a t e L i s t . C a n d i d a t e B u t t o n . P r o g r e s s R i n g ) 2 1 1 4 5 2 0 6 4 9 r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 4 8 r p m i n s i z e s i z e ( 4 8 r p , 4 8 r p ) 2 1 1 4 6 r e c t ( 2 4 r p , 0 r p , 2 4 r p , 0 r p ) l i n e s p a c i n g 2 2 r p c o l o r f o n t p a l e t t e i n d e x 1 2 0 r p B u t t o n F o c u s S t y l e A c t i v e m o u s e f o c u s e d 2 1 1 5 0 2 1 1 4 9 s e l e c t e d 2 1 1 4 7 2 0 1 6 9 2 1 1 4 8 2 0 1 7 0 I m p l i e d 2 0 1 7 1 C l o u d C a n d i d a t e A c c e n t 2 0 0 8 5 C l o u d C a n d i d a t e D i s a b l e d 2 0 5 8 4 2 0 7 8 3 2 0 7 8 1 2 0 6 8 9 1 6 p t ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s m i d d l e c e n t e r b a s e l i n e r e c t ( 1 r p , 1 r p , 1 r p , 1 r p ) 2 0 7 8 4 2 0 7 8 0 2 0 7 8 2 2 0 7 7 9 C a n d i d a t e B a r . L a y o u t a t o m ( C a n d i d a t e B a r . L a y o u t ) C a n d i d a t e B a r S t y l e r e s s t r ( 1 0 0 0 0 , l i b r a r y ( t i p r e s x . d l l ) ) m o u s e | p o i n t e r | n o s y n c f o c u s C a n d i d a t e L i s t a t o m ( I M E _ C a n d i d a t e _ W i n d o w ) m e t a d a t a v i s i b l e m a x c a n d i d a t e s 2 0 S t a r t A n i m a t i o n E a r l y H a s B o r d e r a t o m ( C o m m a n d B u t t o n B a r ) C o m m a n d B u t t o n S t y l e a t o m ( M o v e G r i p p e r ) G r i p p e r S t y l e r e s s t r ( 1 5 2 7 5 , l i b r a r y ( t i p r e s x . d l l ) ) r e s s t r ( 1 5 3 7 6 , l i b r a r y ( t i p r e s x . d l l ) ) t i t l e b a r a t o m ( D o c k B u t t o n ) C o m m a n d B u t t o n r e s s t r ( 9 0 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 1 , l i b r a r y ( t i p r e s . d l l ) ) a c c d e s c a t o m ( U n d o c k B u t t o n ) r e s s t r ( 9 2 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 3 , l i b r a r y ( t i p r e s . d l l ) ) a t o m ( C l o s e B u t t o n ) r e s s t r ( 9 4 , l i b r a r y ( t i p r e s . d l l ) ) r e s s t r ( 9 5 , l i b r a r y ( t i p r e s . d l l ) ) 1 5 r p ; S e m i L i g h t ; n o n e ; S e g o e U I C a n d i d a t e P a d d i n g W i d t h 1 8 C a n d i d a t e L i s t E A 1 5 r p ; n o r m a l ; n o n e ; S e g o e U I 1 0 T h u m b C a n d i d a t e L i s t 1 3 r p ; S e m i L i g h t ; n o n e ; S e g o e U I T h u m b C a n d i d a t e L i s t E A 1 3 r p ; n o r m a l ; n o n e ; S e g o e U I 5 2 0 6 4 5 2 0 6 5 3 1 5 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 4 8 r p , 4 8 r p ) r e c t ( 0 r p , 0 r p , 0 r p , 0 r p ) s s 2 0 = 1 2 0 6 4 6 2 0 6 5 4 2 0 6 4 7 2 0 6 5 5 2 0 6 4 8 2 0 6 5 6 1 3 r p ; n o r m a l ; n o n e ; S e g o e M D L 2 A s s e t s s i z e ( 5 8 r p , 4 8 r p ) r e c t ( 1 0 r p , 0 r p , 0 r p , 0 r p ) T o g g l e T e x t I n p u t C a n v a s B a r . L a y o u t a t o m ( T o g g l e T e x t I n p u t C a n v a s B a r . L a y o u t ) T o g g l e T e x t I n p u t C a n v a s B a r S t y l e r e c t ( 4 r p , 0 r p , 4 r p , 4 r p ) a t o m ( T o g g l e B a r B a c k g r o u n d P a n e ) 2 1 1 2 0 f l o w l a y o u t ( 0 , 2 , 1 , 2 ) T o u c h H y p e r L i n k a t o m ( T o g g l e H y p e r L i n k ) T o g g l e B a r L i n k l i n k r e s s t r ( 1 5 3 7 8 , l i b r a r y ( t i p r e s x . d l l ) ) a t o m ( V e r t i c a l S e p a r a t o r ) T o g g l e B a r V e r t i c a l L i n e a t o m ( F e e d b a c k L i n k ) r e s s t r ( 1 5 3 7 9 , l i b r a r y ( t i p r e s x . d l l ) ) 2 1 1 3 8 1 0 p t ; n o r m a l ; n o n e ; S e g o e U I r e c t ( 2 r p , 2 r p , 2 r p , 2 r p ) 2 0 0 8 7 2 0 0 8 8 r e c t ( 5 r p , 0 r p , 5 r p , 0 r p ) 2 r p 1 0 r p C K e y b o a r d L a y o u t m a i n K e y b o a r d S t y l e a t o m ( B a c k g r o u n d P a n e ) K B C o n t r o l Q u i a t o m ( K B C o n t r o l ) D i r e c t i o n 0 C a n d i d a t e B a r a t o m ( C a n d i d a t e B a r ) a t o m ( T e x t I n p u t C a n v a s F r a m e ) 9 6 a t o m ( B o a r d ) a t o m ( B l o c k ) R o w Q u i a t o m ( R o w 1 ) 4 8 f l o w l a y o u t ( 0 ) a t o m ( H i d d e n R o w F o r R e s I d 1 ) 1 0 5 0 1 = 1 5 2 1 5 ; 3 9 = 1 5 1 0 4 ; e = 1 5 0 0 3 a t o m ( H i d d e n R o w F o r S c a n C o d e 1 ) 1 0 5 0 1 ; 3 9 ; e C R o o t K e y m o u s e | n o s y n c f o c u s a t o m ( 1 0 5 0 1 ) M a c r o e x p a n d Q u i c k B a s e K e y M o d i f i e r a t o m ( 3 9 ) Q u i c k B a s e K e y a t o m ( e ) a t o m ( R o w 2 ) a t o m ( H i d d e n R o w F o r R e s I d 2 ) 1 c = 1 5 3 7 2 ; a t o m ( H i d d e n R o w F o r S c a n C o d e 2 ) 1 c ; s w i t c h I N P U T a t o m ( 1 c ) a t o m ( s w i t c h I N P U T ) Q u i c k I n p u t S w i t c h K e y T e x t I n p u t I n k i n g C a n v a s a t o m ( T e x t I n p u t I n k i n g C a n v a s ) p a n e r e s s t r ( 1 5 3 7 7 , l i b r a r y ( t i p r e s x . d l l ) ) T o g g l e T e x t I n p u t C a n v a s B a r a t o m ( T o g g l e T e x t I n p u t C a n v a s B a r ) a t o m ( I m a g e R e s o u r c e I d e ) 1 5 5 0 6 a t o m ( I m a g e R e s o u r c e I d d 3 ) 1 5 5 0 7 B o u n d e d B o x I n k i n g C a n v a s S t y l e a t o m ( B o u n d e d A r e a ) a t o m ( P a n e l L i n e O r i e n t a l ) a t o m ( P a n e l L i n e V e r t i c a l ) I n k i n g C a n v a s a t o m ( I n k i n g C a n v a s ) a t o m ( I n k i n g C a n v a s L a y o u t ) a t o m ( B o x e s T a b l e ) g r i d l a y o u t ( 1 , - 1 ) r e c t ( 5 r p , 5 r p , 5 r p , 5 r p ) 5 6 4 r p 8 0 r p 2 0 4 6 5 1 r p a t o m ( I n k i n g A r e a ) O p t i m i z e d B a s e K e y s a t o m ( a B u t t o n ) C K e y B o a r d K e y O p t i m i z e d B a s e K e y a t o m ( P a r e n t K e y ) a t o m ( I n n e r K e y ) O p t i m i z e d C o l o r E m o t i c o n K e y K e y V i s u a l T y p e E m o j i O p t i m i z e d M o n o c h r o m e E m o t i c o n K e y O p t i m i z e d M o d i f i e r K e y T y p e F u n c t i o n a l O p t i m i z e d E m o t i c o n S k i n s K e y S m a l l F o r m F a c t o r C o l o r E m o t i c o n K e y 1 5 3 3 3 S m a l l F o r m F a c t o r M o n o c h r o m e E m o t i c o n K e y 1 0 4 0 0 S m a l l F o r m F a c t o r I n p u t S w i t c h K e y O p t i m i z e d V i e w F u n c t i o n a l g r i d l a y o u t ( - 1 , 1 ) a t o m ( S e c o n d a r y L a b e l ) O p t i m i z e d T h u m b E m o t i c o n V i e w S w i t c h K e y 1 2 5 0 0 O p t i m i z e d B a s e K e y s N u m P a d O p t i m i z e d B a s e K e y N u m P a d N u m e r i c P a d O p t i m i z e d B a s e K e y s N u m P a d _ 0 O p t i m i z e d B a s e K e y N u m P a d _ 0 2 0 0 0 0 O p t i m i z e d B a s e K e y s W i d e O p t i m i z e d B a s e K e y s N u m P a d _ D e c i m a l O p t i m i z e d D u a l B a s e K e y s H i n t i n g t o p c e n t e r O p t i m i z e d E n t e r 1 7 5 0 0 H y b r i d F u n c t i o n a l O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l 1 2 0 0 0 O p t i m i z e d S m a l l F a c t o r E m o t i c o n S k i n s K e y O p t i m i z e d S m a l l F a c t o r F u n c t i o n a l M o d i f i e r O p t i m i z e d S m a l l F a c t o r W i d e B a s e K e y O p t i m i z e d S p a c e O p t i m i z e d D a r k S p a c e O p t i m i z e d A r r o w O p t i m i z e d I n p u t S w i t c h K e y v e r t i c a l f l o w l a y o u t ( 0 , 2 , 2 , 2 ) v e r t i c a l f l o w l a y o u t ( ) O p t i m i z e d B a c k S p a c e O p t i m i z e d B a c k S p a c e C H T O p t i m i z e d E n t e r C H T 1 6 0 0 0 O p t i m i z e d S c o p e K e y O p t i m i z e d P i n L a y o u t P a s s w o r d F e e d b a c k O p t i m i z e d P a s s w o r d F e e d b a c k 1 0 0 0 0 C h i l d P a n e l B a s e K e y O p t i m i z e d T h u m b N u m P a d 1 7 2 6 0 O p t i m i z e d T h u m b N u m P a d N a r r o w O p t i m i z e d T h u m b N u m P a d N a r r o w _ 0 O p t i m i z e d T h u m b N u m P a d _ D e c i m a l T h u m b R e s i z e G r i p p e r O p t i m i z e d T h u m b F u n c t i o n a l O p t i m i z e d T h u m b D e f a u l t A r r o w O p t i m i z e d W i d e F u n c t i o n a l 1 5 0 0 0 O p t i m i z e d T h u m b W i d e F u n c t i o n a l O p t i m i z e d T h u m b W i d e 1 8 6 0 0 O p t i m i z e d T h u m b C e n t r a l N u m p a d N u m b e r T h u m b C e n t r a l N u m e r i c P a d O p t i m i z e d T h u m b C e n t r a l N u m p a d F u n c t i o n a l T h u m b C e n t r a l N u m e r i c P a d F u n c t i o n a l O p t i m i z e d T h u m b W i d e M o d i f i e r O p t i m i z e d T h u m b I n p u t S w i t c h K e y O p t i m i z e d T h u m b 1 2 3 K e y 2 3 6 0 0 O p t i m i z e d T h u m b B a c k s p a c e O p t i m i z e d T h u m b E n t e r 1 6 8 0 0 O p t i m i z e d T h u m b S c o p e W e b O p t i m i z e d T h u m b M a i n L e f t S p a c e 2 1 8 0 0 O p t i m i z e d T h u m b M a i n R i g h t S p a c e 2 6 8 0 0 O p t i m i z e d T h u m b V i e w R i g h t S p a c e O p t i m i z e d W i d e B a s e K e y F u n c t i o n a l B a s e K e y 1 5 Q u i c k K e y N a r r o w 2 4 B a s e K e y H W I n s e r t D o u b l e H e i g h t 4 6 K e y H i g h l i g h t S e l e c t e d H W N u m K e y H W N u m K e y P e r i o d H W N u m Z e r o K e y H W S y m K e y 3 2 G e s t u r e P a n e l B a s e K e y a t o m ( G e s t u r e K e y W h o l e ) b o t t o m c e n t e r O p t i m i z e d W i d e B a s e K e y O p t i m i z e d W i d e B a s e K e y N u m P a d O p t i m i z e d D o u b l e W i d e M o d i f i e r O p t i m i z e d W i d e M o d i f i e r O p t i m i z e d T h u m b M o d i f i e r O p t i m i z e d W i d e M o d i f i e r N u m P a d V i s u a l O p t i m i z e d W i d e E m o t i c o n V i e w S w i t c h K e y f l o w l a y o u t ( 0 , 2 , 2 , 2 ) O p t i m i z e d E m o t i c o n V i e w S w i t c h K e y O p t i m i z e d W i d e I n p u t S w i t c h K e y <?xml version="1.0" encoding="utf-8"?>
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