Searched refs:rounded (Results 1 - 25 of 30) sorted by relevance

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/linux-master/arch/m68k/fpsp040/
H A Dsmovecr.S9 | Output: The constant rounded to the user's rounding
H A Dsint.S4 | The entry point sINT computes the rounded integer
6 | the integer rounded to zero of the input argument.
37 | 4. Normalize the rounded result; store in fp0.
225 | ;output a0 ptr to rounded result
229 | normalize the rounded result and store value in fp0
H A Dsacos.S15 | result is subsequently rounded to double precision. The
H A Dx_unfl.S12 | format. After denormalization, the result is rounded to the
206 | Output: a0 points to rounded operand
209 bsrl round |returns rounded denorm at (a0)
225 tstb LOCAL_HI(%a0) |If rounded result is normal,don't
H A Dsasin.S15 | result is subsequently rounded to double precision. The
H A Dsatanh.S16 | result is subsequently rounded to double precision. The
H A Dscosh.S15 | result is subsequently rounded to double precision. The
H A Dssinh.S15 | result is subsequently rounded to double precision. The
H A Ddecbin.S53 | tables rounded to RN, RM, and RP, according to the table
82 | PTENRN, PTENRM, and PTENRP are arrays of powers of 10 rounded
H A Dstanh.S15 | result is subsequently rounded to double precision. The
H A Dstwotox.S16 | result is subsequently rounded to double precision. The
H A Dslog2.S18 | to 53 bits if the result is subsequently rounded
H A Dsetox.S21 | within 0.5001 ulp to 53 bits if the result is subsequently rounded
146 | and t is in single precision. Note also that T is rounded
266 | and t is in single precision. Note also that T is rounded
641 cmpil #0x4004C215,%d0 | ...70log2 rounded up to 16 bits
H A Dslogn.S16 | result is subsequently rounded to double precision. The
H A Dround.S35 | On return the value pointed to by a0 is correctly rounded,
40 | The INEX bit of USER_FPSR will be set if the rounded result was
/linux-master/drivers/gpu/drm/sun4i/
H A Dsun8i_hdmi_phy_clk.c37 unsigned long rounded; local
39 rounded = clk_hw_round_rate(parent, ideal);
41 if (rounded == ideal) {
42 best_rate = rounded;
49 abs(rate - rounded / i) <
51 best_rate = rounded;
H A Dsun4i_tcon_dclk.c81 unsigned long rounded; local
93 rounded = clk_hw_round_rate(clk_hw_get_parent(hw),
96 if (rounded == ideal) {
97 best_parent = rounded;
102 if (abs(rate - rounded / i) <
104 best_parent = rounded;
H A Dsun4i_hdmi_tmds_clk.c91 unsigned long rounded; local
93 rounded = clk_hw_round_rate(parent, ideal);
95 if (rounded == ideal) {
96 best_parent = rounded;
103 abs(rate - rounded / i / j) <
106 best_parent = rounded;
/linux-master/drivers/clk/mstar/
H A Dclk-msc313-cpupll.c147 long rounded = msc313_cpupll_frequencyforreg(reg, *parent_rate); local
153 for (; rounded >= rate && reg > 0; reg--)
154 rounded = msc313_cpupll_frequencyforreg(reg, *parent_rate);
156 return rounded;
/linux-master/drivers/clk/mmp/
H A Dclk-audio.c172 long rounded = 0; local
185 if (rounded && freq > rounded)
187 rounded = freq;
191 return rounded;
/linux-master/fs/btrfs/
H A Dverity.c88 u64 rounded = round_up(sz, MERKLE_START_ALIGN); local
90 if (rounded > inode->i_sb->s_maxbytes)
93 return rounded;
/linux-master/drivers/sh/clk/
H A Dcore.c558 unsigned long flags, rounded; local
561 rounded = clk->ops->round_rate(clk, rate);
564 return rounded;
/linux-master/drivers/clk/
H A Dclk_test.c121 * between rates above the parent rate which would be rounded to
1592 long rounded; local
1600 rounded = clk_round_rate(clk, DUMMY_CLOCK_RATE_1 - 1000);
1601 KUNIT_ASSERT_GT(test, rounded, 0);
1607 KUNIT_EXPECT_EQ(test, rounded, clk_get_rate(clk));
1677 long rounded; local
1685 rounded = clk_round_rate(clk, DUMMY_CLOCK_RATE_2 + 1000);
1686 KUNIT_ASSERT_GT(test, rounded, 0);
1692 KUNIT_EXPECT_EQ(test, rounded, clk_get_rate(clk));
/linux-master/arch/sh/lib/
H A Dmemcpy-sh4.S398 ! r2 = rounded up r4
399 ! r3 = rounded down r0
600 ! r2 = rounded up r4
601 ! r3 = rounded down r0
/linux-master/arch/m68k/ifpsp060/src/
H A Dfpsp.S5021 # rounded to double precision. The result is provably monotonic #
5726 # rounded to double precision. The result is provably monotonic #
6156 # rounded to double precision. The result is provably monotonic #
6606 # rounded to double precision. The result is provably monotonic #
6707 # rounded to double precision. The result is provably monotonic #
6803 # rounded to double precision. The result is provably monotonic #
6911 # rounded to 62 bits so that the last two bits of T are #
7039 # rounded to 62 bits so that the last two bits of T are #
7385 cmp.l %d1,&0x4004C215 # 70log2 rounded up to 16 bits
7684 # rounded t
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