Revisions to All value types for a symbol?

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edited Apr 13, 2017 at 12:55

1

Thanks to the link to "http"https://mathematica.stackexchange.com/q/19902/14303" in jkuczm's jkuczm's comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Thanks to the link to "http://mathematica.stackexchange.com/q/19902/14303" in jkuczm's comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Thanks to the link to "https://mathematica.stackexchange.com/q/19902/14303" in jkuczm's comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Added link

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edited Aug 3, 2015 at 13:29

Michael E2

244.7k
18
351
774

Thanks to the link to "http://mathematica.stackexchange.com/q/19902/14303" in thejkuczm's comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Thanks to the link in the comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Thanks to the link to "http://mathematica.stackexchange.com/q/19902/14303" in jkuczm's comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

Source Link

created Jul 31, 2015 at 15:30

Reb.Cabin

8.8k
1
34
63

Thanks to the link in the comment, I found a partial answer with Language`ExtendedDefinition. For instance:

Language`ExtendedDefinition[Log]

Language`DefinitionList[Log->{
OwnValues->{},
SubValues->{},
UpValues->{},
DownValues->{},
NValues->{},
FormatValues->{HoldPattern[MakeBoxes[Log[BoxForm`b_,BoxForm`z_],TraditionalForm]]:>RowBox[{SubscriptBox[log,MakeBoxes[BoxForm`b,TraditionalForm]],(,MakeBoxes[BoxForm`z,TraditionalForm],)}]},
DefaultValues->{},
Messages->{HoldPattern[Log::usage]->Log[z] gives the natural logarithm of z (logarithm to base e). Log[b,z] gives the logarithm to base b. },
Attributes->{Listable,NumericFunction,Protected}}]

I say "partial" only because there is a slight mystery: in my notebook, I had to actually evaluate the symbol Log before its Messages attribute showed any value. Small point.

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