te'o zei dugri zei-lujvo

d1 is the natural logarithm of d2.

See also te'o, dugri, reldugri, pavnondugri.


On affix form:

dugri
x1 is the logarithm of x2 with base x3.

In definition:

cmapagjvo
x1 (text) is a lujvo with meaning x2 and arguments x3, and which is constructed from tanru/veljvo x4 such that each element of the veljvo is ultimately only a cmavo (including "{zei}", "{ke}"/"{ke'e}", "{bo}", etc.), gismu, or rafsi of such cmavo or gismu.
luvrzei
x1 (text) is a Lojban compound predicate using the particle “zei”; with meaning x2, arguments x3, built from metaphor (tanru) x4.
zeiljvo
x1 (text) is a Lojban compound predicate using the particle “zei”; with meaning x2, arguments x3, built from metaphor (tanru) x4.
zejvo
x1 (text) is a Lojban compound predicate using the particle “zei”; with meaning x2, arguments x3, built from metaphor (tanru) x4.
zo si si zei fa'o
x1 is a nonsense zei-lujvo using parts x2, silly by standard x3.

In notes:

dekydugri
du1 is the common logarithm (base 10) of du2.
ka'o'ei (exp!)
imaginary i, comma - spherical coordinates: first coordinate gives magnitude (complex modulus/radius) of the number, the second number gives the angle from the positive real axis measured counterclockwise toward the 'positive' imaginary axis (default: in the primary branch/Arg) as measured in some units (which that number should contain; the contextless default will suppose radians); the angle is not normalized.
pavnondugri
d1 is the common logarithm (base 10) of d2.
reldugri
d1 is the binary logarithm of d2.
si'oi'e
n-ary mekso operator: Logistical growth/cumulative function, sigmoid function; (X3 / (1 + e^(-X.
te'o'a
unary mekso operator: natural exponentiation operator exp, where exp(a) = ea \forall a.
tezyfrinu
x1 is a fraction with x2 divided by e (natural exponential base)
xi'i'ei (exp!)
digit/number: Khinchin's constant K0 = 2.6854520010…