gi'enai
cmavocompound logical connective: briditail afterthought x but not y.


ijenai
cmavocompound logical connective: sentence afterthought x but not y.


jenai
cmavocompound logical connective: tanruinternal afterthought x but not y.


cia'o'e
obsolete cmavo mekso 4nary operator: spherical harmonics on colatitudinal/polar angle a and azimuthal/longitudinal angle b of unassociated order c and associated order d. Usually denoted Y^m_l (\theta, \phi). The CondonShortley phase must be prepended to the definition. The normalization is chosen so that the integral over all (solid) angles of Y^m_l(\Omega) conj(Y^n_k(\Omega) = \delta(m,n) \delta(l,k).


rolsixu
fu'ivla For every x in x_{1}, there exists a y in x_{2} such that x me'au x_{3} y; For every y in x_{2} there exists an x in x_{1} such that x me'au x_{3} y. Cf. me'au. The lojban definition is highly preferred. For example, "lo so'imei poi loi so'i kulnu cu rolsixu ke'a lo ka kulnu" translates to "many people of many nations" in a precise sense.


depsna


mitysisku
lujvo x_{1} seeks/searches/looks for something that has the same identity as x_{2} among x_{3} "X mitysisku Y" = "X sisku lo ka ce'u mintu Y". See also sisku


xy'y


iy'y


namcixu


te'au'u
experimental cmavo mekso ternary operator: Knuth uparrow notation: a \textasciicircum{}…\textasciicircum{} b with c2 arrows ("\textasciicircum{}") initially, evaluated from right to left; the cth hyperoperator on a by b c must be a nonnegative integer. c=0 is the lowestorder hyperoperator in the structure. Thus, for integers: c=0 is succession of/on b (in which case a can be omitted or be any number), c=1 is addition, c=2 is multiplication, c=3 is exponentiation, c=4 is tetration, etc. Notice that rightgrouping is in effect for all c; thus x*(y*z) is calculated, rather than (x*y)*z.


patyta'a
lujvo p_{1}=t_{1} complains verbally to p_{3}=t_{2} about p_{2}=t_{3} in language t_{4} example of interfix y in CLL


zevlyjvo


brivla
lujvo v_{1} is a morphologically defined predicate word signifying relation b_{2} in language v_{3}. Derived from bridi and valsi, deleting b_{3}, as we are speaking of the relationship independent of particular arguments. In Lojban, such words must end in a vowel and contain a consonant cluster within the first five letters (not counting y). Not all words that can be used as a selbri (for instance members of GOhA) are brivla.


valrxazdomru
fu'ivla x_{1} is a xazdmru word Note: for obvious reasons, zo will probably not work here. You probably want zoi or zo'oi to quote x_{1}. ¶ A xazdmru word is a putative zi'evla that will turn into a lujvoform if the syllabic consonants are filled in with y, thus xaz,dm,ru → xazdymru (xazdo zei mruli). No words of these shapes have ever been defined or used in the corpus. These shapes are banned following a proposal and can't be entered into jbovlaste. See vlaturge'a, valslinku'i, valrtosmabru


daigno
fu'ivla x_{1} (ordered list) is a sampling of entries of matrix/tensor x_{2} in which exactly one entry is sampled from each row and/or column (etc.) between entries x_{3} (list; default: the largest 'square'/'hypercubic' sampling possible in the entire tensor starting with the first entry, see notes) inclusively following selection procedure/rule/function/order x_{4} (default: diagonally, see notes), where the tensor/matrix is expressed in basis/under conditions x_{5} Entries of the list in x3 need not actually be sampled; the entries listed are merely to name the minimal and maximal indices between which the sampling may be drawn. Thus, the indices/labels specified are included in the range of sampling; id est: if the matrix entries listed belong to the ith row and jth column and the (i+n)th row and (j+m)th column respectively (for positive integers i,j,n,m), then the sampling will be conducted in all rows of number between (and including) i and i+n (yielding n+1 sampled rows) and in all columns of number between (and including) j and j+m (yielding m+1 sampled columns). The default diagonal sampling procedure for x4 is as follows: The first sampled entry has the minimum allowed (as specified in x3) indices. All latter sampled entries (by default) have indices of the immediately previous sampled entry each augmented by 1. (Which is to say that if the kth sampled entry has indices (x,y,...), in that order, then the (k+1)th sampled entry has indices (x+1,y+1,...), in that order and where each subsequent index would be the respective index of the kth sampled entry augmented by 1). The process terminates generally whenever exactly one entry is sampled from each of the rows, each of the columns, etc. of the tensor. In the default, the process terminates when at least one of the indices of a sampled entry of the tensor is as large as possible in the range specified by x3. Thus, in order to reconcile the general and the default termination conditions, the range specified by x3 must be compatible with both; id est: it must be a rdimensional hypercube of entries, so to speak, where r is the rank of tensor x2. The default for sampling range x3 is between and including the entry in the first row and first column (etc.) and the entry in the last row and last column (etc.) for an rdimensional hypercube tensor (meaning that each row, column, etc. of the tensor has exactly the same number of entries as the others). Generally, the default range begins with the entry of indices each minimal in the tensor (called 'the first entry') and extends to include ("draw") the maximal rdimensional hypercube of entries in the tensor with one vertex on the first entry; in other words, if the minimum of the set of maximal indices in the tensor is g, then the sampling range is every row between the first and the gth, every column between the first and the gth, etc. Generally, the sampling range must be an rdimensional orthotope of some positive size (that is to say: including at least one entry) no larger than the tensor itself, but with the freedom to place at most r of its vertices among the entries thereof; if the default sampling procedure x4 is being used, then the rdimensional orthotope must be an rdimensional hypercube. Generalizes to any tensor, but is only interesting for tensors of rank at least 1. Any mention of geometric terminology (such as mention of diagonals, orthotopes, etc.) in the definition or notes of this word should be interpreted cautiously and is not necessarily good Lojbanic practice; such terminology should not necessarily be emulated in practicing Lojbanic thought or speech. Not for use for geometric diagonals (such as between vertices); confer: digno.
