murmure (poem)

Race #196008

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Official speed 126.21 wpm (82.15 seconds elapsed during race)
Without ending ping 126.89 wpm (155 ms delay sending score to TypeRacer’s server)
Timerless 127.46 wpm (371 ms elapsed before first character typed; 81.62 seconds elapsed during race)
Timerless minus one 127.32 wpm, ignoring the first character typed
Race Start July 11, 2023 7:47:05pm UTC
Race Finish July 11, 2023 7:48:27pm UTC
Outcome Win (1 of 5)
Opponents 3. loltopgap (76.08 wpm)
Accuracy 96.6%
Points 340.76
Text #4940058 (Length: 864 characters)

Calculus is a tool that helps us understand how a change in one quantity is related to a change in another. How does the speed of a falling object change as a function of time? How does the level of water in a barrel change as a function of the amount of liquid poured into it? We see change occurring in nearly everything we observe in the world and universe, and powerful modern instruments help us see more and more. In this section we introduce the ideas of average and instantaneous rates of change, and show that they are closely related to the slope of a curve at a point P on the curve. We give precise developments of these important concepts in the next chapter, but for now we use an informal approach so you will see how they lead naturally to the main idea of this chapter, the limit. The idea of a limit plays a foundational role throughout calculus.

Characters typed Calculus is a tool that helps unds understand how a chance ge in one quantity is related to a change in another. How does the speed of a falling objrct ect change as a function of time? How does the level of water in a barrel change as a function of the aounmount of luqid iquid poured into it? We see change occurdring in nearly everything we observe in the world and universe, and mopowerful modern instreumnuments help us see more and mroe. more;ore. In this section we introduce the idea os fs of average and instantneaneous crrates of change, and show tha they hat they are closely related to the slope of a curfve ave at a point P on the cufvedrve. We giv pree precise developmments of these imp\ortmportant concepts in the nex ct chapter, but for now se usewse usee use an informal approach so you will see how they lead naturally to hthe mahe main idea of this chapter, the milimit. The idea of a limit plays a foundational role throughtoutout calculus.
Timing
Character C a l c u l u s i s a t o o l t h a t h
Milliseconds 371 143 184 64 215 154 60 127 34 48 77 47 85 65 79 83 128 152 62 65 67 49 48 34 30
Character e l p s u n d -d -n s u n d e r s t a n d h o
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Character w a c h a n c e - -e -c g e i n o n e q
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Character u a n t i t y i s r e l a t e d t o a c
Milliseconds 105 56 98 130 107 89 70 34 69 176 45 115 59 21 78 54 61 80 57 69 52 38 66 121 69
Character h a n g e i n a n o t h e r . H o w d o e
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Character s t h e s p e e d o f a f a l l i n g
Milliseconds 43 64 51 81 46 84 63 33 125 162 130 29 35 109 34 90 71 79 47 64 124 40 15 88 50
Character o b j r c t - -t -c -r e c t c h a n g e a s
Milliseconds 30 68 70 90 130 48 87 249 131 153 127 44 122 110 18 78 318 112 30 88 44 76 54 106 33
Character a f u n c t i o n o f t i m e ? H o w d
Milliseconds 104 63 14 163 136 82 30 48 21 13 48 79 70 66 62 36 63 14 126 43 132 114 76 94 34
Character o e s t h e l e v e l o f w a t e r i n
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Character a b a r r e l c h a n g e a s a f u n
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Character c t i o n o f t h e a o u n -n -u -o m o u n t
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Character o f l u q i d -u -q -i -d - i q u i d p o u r
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Character e d i n t o i t ? W e s e e c h a n g e
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Character o c c u r d -d r i n g i n n e a r l y e v
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Character e r y t h i n g w e o b s e r v e i n t h
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Character e w o r l d a n d u n i v e r s e , a n d
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Character m o $p -o o w e r f u l m o d e r n i n s t r
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Character e u m n -n -m -u -e u m e n t s h e l p u s s e
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Character e m o r e a n d m r o e . m o r e ; -r -o -e
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Character -. - -m -o -r -e -; o r e . I n t h i s s e c t i
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Character o n w e i n t r o d u c e t h e i d e a
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Character o s f -f - -s -o - s o f a v e r a g e a n d
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Character i n s t a n t n e -e -n a n e o u s c r -r -c r a
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Character t e s o f c h a n g e , a n d s h o w t
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Character h a t h e y -h -a - -t -h -e -y - h a t t h e y
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Character a r e c l o s e l y r e l a t e d t o t h
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Character e s l o p e o f a c u r f v e a -a - -e -v
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Character -f v e a t a p o i n t P o n t h e c
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Character u f v e d -d -e -v -f r v e . W e g i v p r e -e
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Character -r -p - e p r e c i s e d e v e l o p m m -m e n
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Character t s o f t h e s e i m p \ o r t -m -p -\ -o -r -t
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Character m p o r t a n t c o n c e p t s i n t h e
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Character n e x c -c - t c h a p t e r , b u t f o r
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Character n o w s e u s e $w -e - -u -s -e s e u s e -e -s
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Character -u - -e -s e u s e a n i n f o r m a l a p p
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Character r o a c h s o y o u w i l l s e e h o w
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Character t h e m a -h -h -e - -m -a h e m a i n i d e a
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Character i m i t . T h e i d e a o f a l i m i t
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Character p l a y s a f o u n d a t i o n a l r o l
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Character e t h r o u g h t o u t -t -u -o -t o u t c a l c
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Character u l u s .
Milliseconds 111 84 92 117 205
WPM Timing
Seconds WPM
1.64 94.95
3.29 113.21
4.93 119.3
6.57 113.21
8.21 121.24
9.86 131.47
11.5 135.64
13.14 130.56
14.79 129.85
16.43 134.39
18.07 139.44
19.72 138.77
21.36 138.21
23 133.56
24.64 134.39
26.29 135.12
27.93 134.91
29.57 138.37
31.22 141.08
32.86 140.96
34.5 137.38
36.15 138.11
37.79 132.1
39.43 128.43
41.07 130.88
42.72 128.66
44.36 129.58
46 127.56
47.65 128.7
49.29 127.33
50.93 130.53
52.58 129.19
54.22 129.48
55.86 127.82
57.5 126.25
59.15 125.79
60.79 125.35
62.43 125.89
64.08 125.66
65.72 125.63
67.36 122.56
69 123.12
70.65 123.66
72.29 125.33
73.93 125.14
75.58 126.23
77.22 126.5
78.86 127.66
80.51 127.3
82.15 126.21