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The ClrStack command displays an error stating that the current thread context is not a valid managed thread Because we manually broke execution, the thread context of the debugger is on the debugger thread, which is a native thread, and we are forced to first switch to the managed thread context before running the ClrStack command Let s use the ~ command to switch the context to thread 0 and try the ClrStack command again:
(27)
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How to read a Data Matrix barcode - Stack Overflow
To use zxing, you just need to create a BufferedImage in your Java program from
the PDF. That's a separate question, but should be possible ...
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Java Data Matrix barcode reader control SDK reads and decodes ...
The Java Data Matrix barcode reader control is entirely written in Java JDK 1.2 and supports the later versions. ... This product may decode the Data Matrix in PNG, GIF, JPEG, and Java AWT. It supports multi-page TIFF and multiple Data Matrix barcodes in one image.
ApplyTilde is enabled by default in Code 128, and allows GS1-128 barcode generation in Word or Excel using the parentheses method. .Related: .NET QR Code Generator , .NET EAN-13 Generation , Generate Codabar .NET
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0012ecf4 77b99a94 [NDirectMethodFrameSlim: 0012ecf4] MicrosoftWin32Win32NativeReadConsoleInput (IntPtr, InputRecord ByRef, Int32, Int32 ByRef) 0012ed0c 793e8f28 SystemConsoleReadKey(Boolean) PARAMETERS: intercept = 0x00000000 LOCALS: <no data> 0x0012ed1c = 0x00000001 <no data> <no data> <no data> <no data> <no data> <no data> <no data> <no data> 0012ed4c 793e8e33 SystemConsoleReadKey() 0012ed50 002c00c1 AdvancedNETDebugging3ObjTypesMain(SystemString[]) PARAMETERS: args = 0x01b958ac LOCALS: 0x0012ed54 = 0x00000064 <CLR reg> = 0x00000000 0012ef94 79e7c74b [GCFrame: 0012ef94]
The CE method basically solves the optimization problem on the right-hand side of (27) by sample average approximation, replacing the expectation E in (27) by a sample average over simulations performed under P How should we select P In the case of rare events, it is often dif cult to nd a priori a distribution P under which the optimizer of the sample average approximation does not have too much variance and is suf ciently reliable For this reason the CE method is usually applied in an iterative manner, starting with a model under which the rare events are not so rare, and increasing the rarity at each step We start with some 0 and a random variable X0 whose expectation is easier to estimate than X, and having the same shape At step i 0, ni independent simulations are performed using IS with parameter i , to approximate the solution of (27) with P replaced by P i and X replaced by Xi , where Xi becomes closer to X as i increases, and eventually becomes identical when i = i0 , for some nite i0 In Example 3, for instance, we could have Xi = 1Y =Bi with Bi = a + ib for some xed positive integers a and b such that B = a + i0 b for some i0 The solution of the corresponding sample average problem is i+1 = arg max
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