From: "Apache" <apache@digitalkingdom.org>
Date: Wed, 17 Jun 2015 17:49:18 -0700
To: webmaster@lojban.org, curtis289@att.net
Subject: [jvsw] Definition Edited At Word dutso -- By krtisfranks
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In jbovlaste, the user krtisfranks has edited a
definition of "dutso" in the language "English".

Differences:

2,2c2,2
< =09=09$x_1$ is clockwise/right-turn-direction of[/to] $x_2$ around ax=
is/along track $x_3$ in frame of reference $x_4$ (where the axis is wit=
hin the region defined by the track as the boundary, as viewed from and=
 defined by view(er) $x_4$; see notes); $x_1$ is locally to the right o=
f $x_2$, according to $x_4$, constrained by or from pivot $x_3$; $x_1$ =
is along a right turn from $x_2$ along path/around axis $x_3$, as viewe=
d in frame $x_4$.
---
> =09=09$x_1$ is clockwise/right-turn-direction of[/to] $x_2$ along/fol=
lowing track $x_3$ [path] in frame of reference $x_4$ (where the axis i=
s within the region defined by the track as the boundary, as viewed fro=
m and defined by view(er) $x_4$; see notes); $x_1$ is locally to the ri=
ght of $x_2$, according to $x_4$, constrained along $x_3$; $x_1$ is alo=
ng a right turn from $x_2$ along path $x_3$, as viewed in frame $x_4$.
5,5c5,5
< =09=09Angular/curling direction: clockwise. If the argument of x3 is =
a closed path, it is taken to be the track along which one must imagina=
rily follow clockwise from x2 (as seen from x4) in order to reach x1; i=
n this case, the path must be Jordan. If the argument of x3 is not clos=
ed but is a path, then it is understood to be the axis. Technically, th=
e axis must be a straight line. However, any sufficiently straightish d=
ifferentiable curve may be used as the =E2=80=9Caxis=E2=80=9D sumti as =
a proxy; the true linear axis will be taken to be the line tangent to t=
he curve at the point radially closest to the object in question or the=
 point to which it is tethered, or the point about which it rotating =
=E2=80=93 such that the axis inherits the orientation of the curve. An =
oriented axis determines the default perspective via right-hand rule (i=
f the right thumb is oriented coparallel to the axis and x4 is viewing =
such that the thumb/axis is coming toward the viewer, then the directio=
n that the right hand=E2=80=99s fingers easily curl in on a typical hum=
an will be counterclockwise and the opposite direction is clockwise; th=
is perspective is default). Further glosses: clockwise, locally rightwa=
rd, right-turning (with no bulk translation) in a way that would be cha=
racterized as "negative" by the right-hand rule (aligned with and in th=
e direction of a basis vector, at least for a given component). x1 is l=
eft-handedly/clockwise(ly) oriented relative to x2 from fulcrum/point/a=
xis/origin/directed-alignment/vector x3 [note: should be a straight lin=
e axis, but people are loose; in particular, vectors do not really have=
 a spatial location] in frame of reference x4.  x1 is left-handed (one =
sense) from x2 [more accurately: moving from x2 to x1 requires a(n imag=
inary) motion that is left-handed about/along x4 as seen in frame/orien=
tation/perspective x3]. x1 is to the path-following right of x2 (where =
the path is Jordan; as such, x1 is also be to the path-following left o=
f x2, although there is an implication that the former is the smaller (=
or equal-length) path). See also: {zucna}, {du'ei} (left-handed vectori=
al cross product), {du'oi} (modal). Proposed short rafsi: -tso-.
---
> =09=09Angular/curling direction: clockwise. he orientation of the pat=
h determines x4 but does not factor into consideration for x3. Further =
glosses: clockwise, locally rightward, right-turning (with no bulk tran=
slation) in a way that would be characterized as "negative" by the righ=
t-hand rule (aligned with and in the direction of a basis vector, at le=
ast for a given component). x1 is left-handedly/clockwise(ly) oriented =
relative to x2 on/along x3 in frame of reference x4.  x1 is left-handed=
 (one sense) from x2 [more accurately: moving from x2 to x1 requires a(=
n imaginary) motion that is left-handed about/along x3 as seen in frame=
/orientation/perspective x4]. x1 is to the path-following right of x2 (=
where the path is connected; as such, x1 is also be to the path-followi=
ng left of x2, although there is an implication that the former is the =
smaller (or equal-length) path). See also: {zucna}, {du'ei} (left-hande=
d vectorial cross product), {du'oi} (modal). Proposed short rafsi: -tso=
-.


Old Data:

=09Definition:
=09=09$x_1$ is clockwise/right-turn-direction of[/to] $x_2$ around axis=
/along track $x_3$ in frame of reference $x_4$ (where the axis is withi=
n the region defined by the track as the boundary, as viewed from and d=
efined by view(er) $x_4$; see notes); $x_1$ is locally to the right of =
$x_2$, according to $x_4$, constrained by or from pivot $x_3$; $x_1$ is=
 along a right turn from $x_2$ along path/around axis $x_3$, as viewed =
in frame $x_4$.

=09Notes:
=09=09Angular/curling direction: clockwise. If the argument of x3 is a =
closed path, it is taken to be the track along which one must imaginari=
ly follow clockwise from x2 (as seen from x4) in order to reach x1; in =
this case, the path must be Jordan. If the argument of x3 is not closed=
 but is a path, then it is understood to be the axis. Technically, the =
axis must be a straight line. However, any sufficiently straightish dif=
ferentiable curve may be used as the =E2=80=9Caxis=E2=80=9D sumti as a =
proxy; the true linear axis will be taken to be the line tangent to the=
 curve at the point radially closest to the object in question or the p=
oint to which it is tethered, or the point about which it rotating =E2=
=80=93 such that the axis inherits the orientation of the curve. An ori=
ented axis determines the default perspective via right-hand rule (if t=
he right thumb is oriented coparallel to the axis and x4 is viewing suc=
h that the thumb/axis is coming toward the viewer, then the direction t=
hat the right hand=E2=80=99s fingers easily curl in on a typical human =
will be counterclockwise and the opposite direction is clockwise; this =
perspective is default). Further glosses: clockwise, locally rightward,=
 right-turning (with no bulk translation) in a way that would be charac=
terized as "negative" by the right-hand rule (aligned with and in the d=
irection of a basis vector, at least for a given component). x1 is left=
-handedly/clockwise(ly) oriented relative to x2 from fulcrum/point/axis=
/origin/directed-alignment/vector x3 [note: should be a straight line a=
xis, but people are loose; in particular, vectors do not really have a =
spatial location] in frame of reference x4.  x1 is left-handed (one sen=
se) from x2 [more accurately: moving from x2 to x1 requires a(n imagina=
ry) motion that is left-handed about/along x4 as seen in frame/orientat=
ion/perspective x3]. x1 is to the path-following right of x2 (where the=
 path is Jordan; as such, x1 is also be to the path-following left of x=
2, although there is an implication that the former is the smaller (or =
equal-length) path). See also: {zucna}, {du'ei} (left-handed vectorial =
cross product), {du'oi} (modal). Proposed short rafsi: -tso-.

=09Jargon:
=09=09

=09Gloss Keywords:
=09=09Word: clockwise, In Sense: angular/curling direction

=09Place Keywords:


New Data:

=09Definition:
=09=09$x_1$ is clockwise/right-turn-direction of[/to] $x_2$ along/follo=
wing track $x_3$ [path] in frame of reference $x_4$ (where the axis is =
within the region defined by the track as the boundary, as viewed from =
and defined by view(er) $x_4$; see notes); $x_1$ is locally to the righ=
t of $x_2$, according to $x_4$, constrained along $x_3$; $x_1$ is along=
 a right turn from $x_2$ along path $x_3$, as viewed in frame $x_4$.

=09Notes:
=09=09Angular/curling direction: clockwise. he orientation of the path =
determines x4 but does not factor into consideration for x3. Further gl=
osses: clockwise, locally rightward, right-turning (with no bulk transl=
ation) in a way that would be characterized as "negative" by the right-=
hand rule (aligned with and in the direction of a basis vector, at leas=
t for a given component). x1 is left-handedly/clockwise(ly) oriented re=
lative to x2 on/along x3 in frame of reference x4.  x1 is left-handed (=
one sense) from x2 [more accurately: moving from x2 to x1 requires a(n =
imaginary) motion that is left-handed about/along x3 as seen in frame/o=
rientation/perspective x4]. x1 is to the path-following right of x2 (wh=
ere the path is connected; as such, x1 is also be to the path-following=
 left of x2, although there is an implication that the former is the sm=
aller (or equal-length) path). See also: {zucna}, {du'ei} (left-handed =
vectorial cross product), {du'oi} (modal). Proposed short rafsi: -tso-.

=09Jargon:
=09=09

=09Gloss Keywords:
=09=09Word: clockwise, In Sense: angular/curling direction

=09Place Keywords:


You can go to <http://jbovlaste.lojban.org/dict/dutso> to see it.