* Convert Rational::Negate to an operator override * Convert Rational::Add to + and += operator overrides. * Convert Rational::Sub to - and -= operator overrides. * Convert Rational::Div and ::Mul to use /, /=, *, *= operator overrides. * Convert Rational::Mod to use %= and % operator overrides * Convert Rational::Rsh and ::Lsh to use >>=, >>, <<=, << operator overrides * Convert Rational::And, ::Or, ::Xor to use &=, &, |=, |, ^=, ^ operator overrides * Convert Rational relational functions to operator overrides * Remove unnecessary precision arguments from Rational class and remove use of explicit Rational constructors in favor of implicit conversions for value types * Remove unnecessary precision variable from RationalMath operations * Replace unnecessary Rational::Not with Xor operation * Remove unnecessary Rational::IsZero() in favor of == 0 comparisons * Fix rounding issues in ratpak that result from using large precisions. * Move assignment stmt out of IsCurrentTooBigForTrig
230 lines
7.3 KiB
C++
230 lines
7.3 KiB
C++
// Copyright (c) Microsoft Corporation. All rights reserved.
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// Licensed under the MIT License.
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/**************************************************************************/
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/*** SCICALC Scientific Calculator for Windows 3.00.12 ***/
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/*** (c)1989 Microsoft Corporation. All Rights Reserved. ***/
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/*** ***/
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/*** scifunc.c ***/
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/*** ***/
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/*** Functions contained: ***/
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/*** SciCalcFunctions--do sin, cos, tan, com, log, ln, rec, fac, etc.***/
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/*** DisplayError--Error display driver. ***/
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/*** ***/
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/*** Functions called: ***/
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/*** SciCalcFunctions call DisplayError. ***/
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/*** ***/
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/*** ***/
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/**************************************************************************/
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#include "pch.h"
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#include "Header Files/CalcEngine.h"
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using namespace std;
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using namespace CalcEngine;
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using namespace CalcEngine::RationalMath;
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/* Routines for more complex mathematical functions/error checking. */
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CalcEngine::Rational CCalcEngine::SciCalcFunctions(CalcEngine::Rational const& rat, DWORD op)
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{
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Rational result{};
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try
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{
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switch (op)
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{
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case IDC_CHOP:
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result = m_bInv ? Frac(rat) : Integer(rat);
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break;
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/* Return complement. */
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case IDC_COM:
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if (m_radix == 10 && !m_fIntegerMode)
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{
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result = -(RationalMath::Integer(rat) + 1);
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}
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else
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{
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result = rat ^ m_chopNumbers[m_numwidth];
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}
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break;
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// Rotate Left with hi bit wrapped over to lo bit
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case IDC_ROL:
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if (m_fIntegerMode)
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{
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result = Integer(rat);
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uint64_t w64Bits = result.ToUInt64_t();
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uint64_t msb = (w64Bits >> (m_dwWordBitWidth - 1)) & 1;
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w64Bits <<= 1; // LShift by 1
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w64Bits |= msb; // Set the prev Msb as the current Lsb
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result = w64Bits;
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}
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break;
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// Rotate right with lo bit wrapped over to hi bit
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case IDC_ROR:
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if (m_fIntegerMode)
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{
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result = Integer(rat);
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uint64_t w64Bits = result.ToUInt64_t();
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uint64_t lsb = ((w64Bits & 0x01) == 1) ? 1 : 0;
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w64Bits >>= 1; //RShift by 1
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w64Bits |= (lsb << (m_dwWordBitWidth - 1));
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result = w64Bits;
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}
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break;
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case IDC_PERCENT:
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{
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// If the operator is multiply/divide, we evaluate this as "X [op] (Y%)"
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// Otherwise, we evaluate it as "X [op] (X * Y%)"
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if (m_nOpCode == IDC_MUL || m_nOpCode == IDC_DIV)
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{
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result = rat / 100;
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}
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else
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{
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result = rat * (m_lastVal / 100);
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}
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break;
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}
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case IDC_SIN: /* Sine; normal and arc */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ASin(rat, m_angletype) : Sin(rat, m_angletype);
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}
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break;
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case IDC_SINH: /* Sine- hyperbolic and archyperbolic */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ASinh(rat) : Sinh(rat);
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}
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break;
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case IDC_COS: /* Cosine, follows convention of sine function. */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ACos(rat, m_angletype) : Cos(rat, m_angletype);
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}
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break;
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case IDC_COSH: /* Cosine hyperbolic, follows convention of sine h function. */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ACosh(rat) : Cosh(rat);
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}
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break;
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case IDC_TAN: /* Same as sine and cosine. */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ATan(rat, m_angletype) : Tan(rat, m_angletype);
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}
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break;
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case IDC_TANH: /* Same as sine h and cosine h. */
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if (!m_fIntegerMode)
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{
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result = m_bInv ? ATanh(rat) : Tanh(rat);
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}
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break;
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case IDC_REC: /* Reciprocal. */
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result = Invert(rat);
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break;
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case IDC_SQR: /* Square */
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result = Pow(rat, 2);
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break;
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case IDC_SQRT: /* Square Root */
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result = Root(rat, 2);
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break;
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case IDC_CUBEROOT:
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case IDC_CUB: /* Cubing and cube root functions. */
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result = IDC_CUBEROOT == op ? Root(rat, 3) : Pow(rat, 3);
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break;
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case IDC_LOG: /* Functions for common log. */
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result = Log10(rat);
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break;
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case IDC_POW10:
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result = Pow(10, rat);
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break;
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case IDC_LN: /* Functions for natural log. */
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result = m_bInv ? Exp(rat) : Log(rat);
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break;
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case IDC_FAC: /* Calculate factorial. Inverse is ineffective. */
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result = Fact(rat);
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break;
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case IDC_DEGREES:
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ProcessCommand(IDC_INV);
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// This case falls through to IDC_DMS case because in the old Win32 Calc,
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// the degrees functionality was achieved as 'Inv' of 'dms' operation,
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// so setting the IDC_INV command first and then performing 'dms' operation as global variables m_bInv, m_bRecord
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// are set properly through ProcessCommand(IDC_INV)
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case IDC_DMS:
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{
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if (!m_fIntegerMode)
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{
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auto shftRat{ m_bInv ? 100 : 60 };
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Rational degreeRat = Integer(rat);
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Rational minuteRat = (rat - degreeRat) * shftRat;
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Rational secondRat = minuteRat;
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minuteRat = Integer(minuteRat);
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secondRat = (secondRat - minuteRat) * shftRat;
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//
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// degreeRat == degrees, minuteRat == minutes, secondRat == seconds
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//
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shftRat = m_bInv ? 60 : 100;
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secondRat /= shftRat;
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minuteRat = (minuteRat + secondRat) / shftRat;
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result = degreeRat + minuteRat;
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}
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break;
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}
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} // end switch( op )
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}
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catch (DWORD nErrCode)
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{
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DisplayError(nErrCode);
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result = rat;
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}
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return result;
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}
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/* Routine to display error messages and set m_bError flag. Errors are */
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/* called with DisplayError (n), where n is a DWORD between 0 and 5. */
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void CCalcEngine::DisplayError(DWORD nError)
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{
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wstring errorString{ GetString(IDS_ERRORS_FIRST + SCODE_CODE(nError)) };
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SetPrimaryDisplay(errorString, true /*isError*/);
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m_bError = true; /* Set error flag. Only cleared with CLEAR or CENTR. */
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m_HistoryCollector.ClearHistoryLine(errorString);
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}
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