From c02a761a2504447524efa91a0697f666d1ee2889 Mon Sep 17 00:00:00 2001 From: Sinthoras <74365287+Sinthoras7@users.noreply.github.com> Date: Sun, 24 Mar 2024 23:06:34 +0100 Subject: [PATCH] Fixed grammatical errors in manual. 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zA)$zykwRby2nYkm|3>3qvYXLkWKi&5bRnRK|Eml9FAfnf@QsWx%9!V0PT=4hut5-D z2;!zpOcVsaksJgG5kve(au_xtNCf6P#Q$`H;S~CJ%xbW%mfY+h2KO0j;V&5LBqiqi#Je!gTa4QJRA(Yfi!^G%wRb5W+oVhMgIy0 zEC%{36EN~GwBQiTX1f^-1OmN@DjWh8MFM{<{HwU2m`VWu6%0h|zZgV{{sli24Eb9I z{r7$b{-=XM;ZWG$P($I!zm-M*ixVXHuXQjG>@T!nV6hvC0GRH8=@2(jfWdCIQ_MQV zzoY(l(3rma7j-b?-!e?S-Ea(rV+sVqO7$NN1PVt$U`P~58}Gs6|9X0mm6GCP<^Auc i2h1U3B57$NcMo$n4<9#c8zPK31Qbfd#ijUI>Hh$}8(7c) diff --git a/physica-manual.typ b/physica-manual.typ index b4b608b..a40546c 100644 --- a/physica-manual.typ +++ b/physica-manual.typ @@ -633,7 +633,7 @@ Typst built-in math operators: #linkurl(`math.op`, "https://typst.app/docs/refer #v(1em) Functions: `differential(`\*_args_, \*\*_kwargs_`)`, abbreviated as `dd(`...`)`. -- positional _args_: the variable names, then at the last *optionally* followed by an order number e.g. `2`, or an order array e.g. `[2,3]`, `[k]`, `[m n, lambda+1]`. +- positional _args_: the variable names, *optionally* followed by an order number e.g. `2`, or an order array e.g. `[2,3]`, `[k]`, `[m n, lambda+1]`. - named _kwargs_: - `d`: the differential symbol [default: `upright(d)`]. - `p`: the product symbol connecting the components [default: `none`]. @@ -648,7 +648,7 @@ pass a `compact:#true` argument: $dd(r,theta) "vs." dd(r,theta,compact:#true)$ ( // #set dd(compact: true) to set this param for all dd() invocations. *Order assignment algorithm:* -- If there is no order number or order array, all variables has order 1. +- If there is no order number or order array, all variables have order 1. - If there is an order number (not an array), then this order number is assigned to _every_ variable, e.g. `dd(x,y,2)` assigns $x <- 2, y <- 2$. - If there is an order array, then the orders therein are assigned to the variables in order, e.g. `dd(f,x,y,[2,3])` assigns $x <- 2, y <- 3$. - If the order array holds fewer elements than the number of variables, then the orders of the remaining variables are 1, e.g. `dd(x,y,z,[2,3])` assigns $x <- 2, y <- 3, z <- 1$. @@ -701,7 +701,7 @@ pass a `compact:#true` argument: $dd(r,theta) "vs." dd(r,theta,compact:#true)$ ( Function: `derivative(`_f_, \*_args_, \*\*_kwargs_`)`, abbreviated as `dv(`...`)`. - _f_: the function, which can be `#none` or omitted, -- positional _args_: the variable name, then at the last *optionally* followed by an order number e.g. `2`, +- positional _args_: the variable name, *optionally* followed by an order number e.g. `2`, - named _kwargs_: - `d`: the differential symbol [default: `upright(d)`]. - `s`: the "slash" separating the numerator and denominator [default: `none`], by default it produces the normal fraction form $dv(f,x)$. The most common non-default is `slash` or simply `\/`, so as to create a flat form $dv(f,x,s:\/)$ that fits inline. @@ -747,14 +747,14 @@ Function: `derivative(`_f_, \*_args_, \*\*_kwargs_`)`, abbreviated as `dv(`...`) Function: `partialderivative(`_f_, \*_args_, \*\*_kwargs_`)`, abbreviated as `pdv(`...`)`. - _f_: the function, which can be `#none` or omitted, -- positional _args_: the variable names, then at last *optionally* followed by an order number e.g. `2`, or an order array e.g. `[2,3]`, `[k]`, `[m n, lambda+1]`. +- positional _args_: the variable names, *optionally* followed by an order number e.g. `2`, or an order array e.g. `[2,3]`, `[k]`, `[m n, lambda+1]`. - named _kwargs_: - `s`: the "slash" separating the numerator and denominator [default: `none`], by default it produces the normal fraction form $pdv(f,x)$. The most common non-default is `slash` or simply `\/`, so as to create a flat form $pdv(f,x,s:\/)$ that fits inline. - `total`: the user-specified total order. - If it is absent, then (1) if the orders assigned to all variables are numeric, the total order number will be *automatically computed*; (2) if non-number symbols are present, computation will be attempted with minimum effort, and a user override with argument `total` may be necessary. *Order assignment algorithm:* -- If there is no order number or order array, all variables has order 1. +- If there is no order number or order array, all variables have order 1. - If there is an order number (not an array), then this order number is assigned to _every_ variable, e.g. `pdv(f,x,y,2)` assigns $x <- 2, y <- 2$. - If there is an order array, then the orders therein are assigned to the variables in order, e.g. `pdv(f,x,y,[2,3])` assigns $x <- 2, y <- 3$. - If the order array holds fewer elements than the number of variables, then the orders of the remaining variables are 1, e.g. `pdv(f,x,y,z,[2,3])` assigns $x <- 2, y <- 3, z <- 1$.