Run template code generators
PiperOrigin-RevId: 389691150
diff --git a/src/f32-raddstoreexpminusmax/neon-p5.c.in b/src/f32-raddstoreexpminusmax/neon-p5.c.in
index 3bb228f..d2c20fe 100644
--- a/src/f32-raddstoreexpminusmax/neon-p5.c.in
+++ b/src/f32-raddstoreexpminusmax/neon-p5.c.in
@@ -60,7 +60,7 @@
// Compute reduced argument n := round(x / log(2)).
// We do it by adding a large number (magic bias), which cause rounding of result to an integer, then subtracing the
// large number back. The first addition is combined with multiplication by log2e into a single FMA instruction.
- // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but thats ok, because
+ // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but that's ok, because
// inputs outside of [-87.336540, 0.0] underflow expf(x) anyway. We fixup the result for such inputs at the very end
// of the algorithm.
$for N in range(0, ELEMENTS_TILE, 4):
@@ -141,7 +141,7 @@
// Compute reduced argument n := round(x / log(2)).
// We do it by adding a large number (magic bias), which cause rounding of result to an integer, then subtracing the
// large number back. The first addition is combined with multiplication by log2e into a single FMA instruction.
- // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but thats ok, because
+ // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but that's ok, because
// inputs outside of [-87.336540, 0.0] underflow expf(x) anyway. We fixup the result for such inputs at the very end
// of the algorithm.
float32x4_t vn = ${VMULADDQ_F32}(vmagic_bias, vx, vlog2e);
@@ -198,7 +198,7 @@
// Compute reduced argument n := round(x / log(2)).
// We do it by adding a large number (magic bias), which cause rounding of result to an integer, then subtracing the
// large number back. The first addition is combined with multiplication by log2e into a single FMA instruction.
- // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but thats ok, because
+ // The trick with adding large number is valid only within certain bounds (|x| <= 2**22), but that's ok, because
// inputs outside of [-87.336540, 0.0] underflow expf(x) anyway. We fixup the result for such inputs at the very end
// of the algorithm.
float32x4_t vn = ${VMULADDQ_F32}(vmagic_bias, vx, vlog2e);