Searched refs:affine (Results 1 - 7 of 7) sorted by relevance
| /external/webkit/WebCore/platform/graphics/cairo/ |
| H A D | FontCairo.cpp | 139 AffineTransform affine; local
140 cairo_set_source(cr, context->fillPattern()->createPlatformPattern(affine));
169 AffineTransform affine; local
170 cairo_set_source(cr, context->strokePattern()->createPlatformPattern(affine));
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| H A D | GraphicsContextCairo.cpp | 80 AffineTransform affine; local
81 cairo_set_source(cr, gcp->state.fillPattern->createPlatformPattern(affine));
95 AffineTransform affine; local
96 cairo_set_source(cr, gcp->state.strokePattern->createPlatformPattern(affine));
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| /external/webkit/WebCore/platform/graphics/qt/ |
| H A D | FontQt.cpp | 82 AffineTransform affine; local
83 p->setPen(QPen(QBrush(ctx->fillPattern()->createPlatformPattern(affine)), 0));
94 AffineTransform affine; local
95 p->setPen(QPen(QBrush(ctx->strokePattern()->createPlatformPattern(affine)), ctx->strokeThickness()));
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| H A D | GraphicsContextQt.cpp | 541 AffineTransform affine; local
542 p->fillPath(path, QBrush(m_common->state.fillPattern->createPlatformPattern(affine)));
578 AffineTransform affine; local
579 pen.setBrush(QBrush(m_common->state.strokePattern->createPlatformPattern(affine)));
618 AffineTransform affine; local
619 p->fillRect(rect, QBrush(m_common->state.fillPattern->createPlatformPattern(affine)));
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| /external/webkit/WebCore/platform/graphics/android/ |
| H A D | GraphicsContextAndroid.cpp | 1035 void GraphicsContext::concatCTM(const AffineTransform& affine) argument
1039 GC2Canvas(this)->concat(affine);
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| /external/webkit/WebCore/platform/graphics/skia/ |
| H A D | GraphicsContextSkia.cpp | 442 void GraphicsContext::concatCTM(const AffineTransform& affine) argument
446 platformContext()->canvas()->concat(affine);
824 // part of the affine transform matrix to device space can mess with this
826 // widget. We just need the scale, so we get the affine transform matrix and
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| /external/dropbear/libtomcrypt/ |
| H A D | crypt.tex | 6295 @param map Boolean indicated whether to map back to affine or not
6296 (can be ignored if you work in affine only)
6331 /** ECC mapping from projective to affine,
6414 that (x,y,z) => (x/z^2, y/z^3, 1) when interpreted as affine */
6427 could point to anything you want. The only further exception is the export functions which expects the values to be in affine format.
6430 This will multiply the point $G$ by the scalar $k$ and store the result in the point $R$. The value should be mapped to affine only if $map$ is set to one.
6434 may be in either affine (with $z = 1$) or projective format and the output point is always projective.
6437 This will map the point $P$ back from projective to affine. The output point $P$ must be of the form $(x, y, 1)$.
6444 overlap (e.g., $A \leftarrow k_1A + k_2B$) and must return the final point in affine format.
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