IE
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AVGNP [ Details ] [ Return To Top ]
Average number of pitches per start.
AVGPAP [ Details ] [ Return To Top ]
Average Pitcher Abuse Points per game started.
CAT_1 [ Details ] [ Return To Top ]
A category 1 start is a start in which the pitcher throws 100 pitches or less.
CAT_2 [ Details ] [ Return To Top ]
A category 2 start is a start in which the pitcher throws 101-109 pitches.
CAT_3 [ Details ] [ Return To Top ]
A category 3 start is a start in which the pitcher throws 110-121 pitches.
CAT_4 [ Details ] [ Return To Top ]
A category 4 start is a start in which the pitcher throws 122-132 pitches.
CAT_5 [ Details ] [ Return To Top ]
A category 5 start is a start in which the pitcher throws 133 or more pitches.
GS [ Details ] [ Return To Top ]
Games started by a pitcher.
MAXNP [ Details ] [ Return To Top ]
The highest number of pitches thrown by a pitcher in one outing.
MAXPAP [ Details ] [ Return To Top ]
The maximum amount of Pitcher Abuse Points a pitcher has accumulated in a single start.
NAME [ Details ] [ Return To Top ]
Player's name.
NP [ Details ] [ Return To Top ]
Total number of pitches thrown.
PAP [ Details ] [ Return To Top ]
Pitcher Abuse Points. When used in the Pitcher Abuse Point report, PAP refers to PAP^3, which assigns 0 PAP to a start in which the pitcher throws 100 or fewer pitches and (PC-100)^3 PAP for all other starts.
STRESS [ Details ] [ Return To Top ]
Pitcher abuse points divided by number of pitches thrown, or PAP/NP.
Year [ Details ] [ Return To Top ]
Year played.
Average number of pitches per start.
AVGPAP [ Details ] [ Return To Top ]
Average Pitcher Abuse Points per game started.
CAT_1 [ Details ] [ Return To Top ]
A category 1 start is a start in which the pitcher throws 100 pitches or less.
CAT_2 [ Details ] [ Return To Top ]
A category 2 start is a start in which the pitcher throws 101-109 pitches.
CAT_3 [ Details ] [ Return To Top ]
A category 3 start is a start in which the pitcher throws 110-121 pitches.
CAT_4 [ Details ] [ Return To Top ]
A category 4 start is a start in which the pitcher throws 122-132 pitches.
CAT_5 [ Details ] [ Return To Top ]
A category 5 start is a start in which the pitcher throws 133 or more pitches.
GS [ Details ] [ Return To Top ]
Games started by a pitcher.
MAXNP [ Details ] [ Return To Top ]
The highest number of pitches thrown by a pitcher in one outing.
MAXPAP [ Details ] [ Return To Top ]
The maximum amount of Pitcher Abuse Points a pitcher has accumulated in a single start.
NAME [ Details ] [ Return To Top ]
Player's name.
NP [ Details ] [ Return To Top ]
Total number of pitches thrown.
PAP [ Details ] [ Return To Top ]
Pitcher Abuse Points. When used in the Pitcher Abuse Point report, PAP refers to PAP^3, which assigns 0 PAP to a start in which the pitcher throws 100 or fewer pitches and (PC-100)^3 PAP for all other starts.
STRESS [ Details ] [ Return To Top ]
Pitcher abuse points divided by number of pitches thrown, or PAP/NP.
Year [ Details ] [ Return To Top ]
Year played.
I've had fantastic results input pap into the following linear equation:
Let E
= f - f(b) - f'(b) (y-b)
Then E(b) = 0 and
lim
y ? b E
y-b = lim
y ? b f -f (b)
y-b
- f '(b) = f '(b)- f '(b) = 0
Now let
Rb =
{ E
y-b for y =\= b
0 for y = 0
Then Rb is continuous at y = b. Moreover
E = Rb (y-b) when y =\= b and when y = 0.
gl and thanks for the info ie
Let E
= f - f(b) - f'(b) (y-b)Then E(b) = 0 and
lim
y ? b E
y-b = lim
y ? b f
-f (b)y-b
- f '(b) = f '(b)- f '(b) = 0
Now let
Rb
={ E
y-b for y =\= b
0 for y = 0
Then Rb
is continuous at y = b. MoreoverE
= Rb (y-b) when y =\= b and when y = 0.gl and thanks for the info ie
that's all fine and dandy, but:
Suppose E = f is differentiable at y = b, so that E '(b) is a real number.
Further, now suppose y = g(x) is differentiable at x = a with g(a) = b. Then z = f(g(x)) = h(x) is differentiable at x = a with
h ' (a) = f '(b) g'(a)
I think once you do this, you will realize PAP is not linear. Non-Linear functions correct for the AL bias. Trust me.
Suppose E = f
is differentiable at y = b, so that E '(b) is a real number. Further, now suppose y = g(x) is differentiable at x = a with g(a) = b. Then z = f(g(x)) = h(x) is differentiable at x = a with
h ' (a) = f '(b) g'(a)
I think once you do this, you will realize PAP is not linear. Non-Linear functions correct for the AL bias. Trust me.
mack the knife said:that's all fine and dandy, but:
Suppose E = f
Further, now suppose y = g(x) is differentiable at x = a with g(a) = b. Then z = f(g(x)) = h(x) is differentiable at x = a with
h ' (a) = f '(b) g'(a)
I think once you do this, you will realize PAP is not linear. Non-Linear functions correct for the AL bias. Trust me.
non linear functions do NOT correct for the AL bias. who are you to suppose that y=g(x)
is differntiable at x=a with g(a) b. you can't just suppose that.
i think you are forgetting the rule of pi and forgetting that pap trumps pi.
gl
