[Imprint][Data Privacy Statement][E-Mail]

Back to main index. View the specification. View theorem base summary, View theorem base listing, the used properties by spec, the dependency list, the symbol table,

Signature symbols in this unit

Symbol	Specification	Kind	Type
# .	apebs	f	apebs → nat
# .	buffer	f	buffer → nat
. + .	nat-basic	f	nat × nat → nat
. + .	buffer	f	buffer × buffer → buffer
. +1	nat-basic	f	nat → nat
. - .	nat	pf	nat × nat → nat with λ n, m. n ≥ m
. -1	nat-basic	pf	nat → nat with λ n. n ≠ 0
. .bad	apeb	p	apeb
. .bad:= .	apeb	f	apeb × bool → apeb
. .checksum	avidheader	pf	avidheader → nat with λ avhdr. avhdr.valid?
. .checksum:= .	avidheader	pf	avidheader × nat → avidheader with λ avhdr, m. avhdr.valid?
. .data	apeb	f	apeb → buffer
. .data:= .	apeb	f	apeb × buffer → apeb
. .ec	aecheader	pf	aecheader → nat with λ aehdr. aehdr.valid?
. .ec:= .	aecheader	pf	aecheader × nat → aecheader with λ aehdr, m. aehdr.valid?
. .echdr	apeb	f	apeb → aecheader
. .echdr:= .	apeb	f	apeb × aecheader → apeb
. .fill	apeb	f	apeb → nat
. .fill:= .	apeb	f	apeb × nat → apeb
. .leb	avidheader	pf	avidheader → nat with λ avhdr. avhdr.valid?
. .leb:= .	avidheader	pf	avidheader × nat → avidheader with λ avhdr, m. avhdr.valid?
. .size	avidheader	pf	avidheader → nat with λ avhdr. avhdr.valid?
. .size:= .	avidheader	pf	avidheader × nat → avidheader with λ avhdr, m. avhdr.valid?
. .sqn	avidheader	pf	avidheader → nat with λ avhdr. avhdr.valid?
. .sqn:= .	avidheader	pf	avidheader × nat → avidheader with λ avhdr, m. avhdr.valid?
. .valid?	aecheader	p	aecheader
. .valid?	avidheader	p	avidheader
. .vidhdr	apeb	f	apeb → avidheader
. .vidhdr:= .	apeb	f	apeb × avidheader → apeb
. .vol	avidheader	pf	avidheader → volid with λ avhdr. avhdr.valid?
. .vol:= .	avidheader	pf	avidheader × volid → avidheader with λ avhdr, v. avhdr.valid?
. < .	nat-basic	p	nat × nat
. > .	nat	p	nat × nat
. [ . ]	apebs	pf	apebs × nat × apeb → apebs with λ apebs, n, apeb. n < # apebs
. [ . ]	apebs	pf	apebs × nat → apeb with λ apebs, n. n < # apebs
. [ . ]	buffer	pf	buffer × nat × data → buffer with λ buf, n, d. n < # buf
. [ . ]	buffer	pf	buffer × nat → data with λ buf, n. n < # buf
. ∈ .	buffer	p	data × buffer
. ∈ .	apebs	p	apeb × apebs
. ≤ .	nat	p	nat × nat
. ≥ .	nat	p	nat × nat
aechdr	aecheader	f	nat → aecheader
aecheader	aecheader	s
aehdr	aecheader	v	aecheader
aehdr0	aecheader	v	aecheader
aehdr1	aecheader	v	aecheader
apeb	apeb	s
apeb	apeb	v	apeb
apeb0	apebs	v	apeb
apeb1	apebs	v	apeb
apebs	apebs	s
apebs	apebs	v	apebs
apebs0	apebs	v	apebs
apebs1	apebs	v	apebs
apebs2	apebs	v	apebs
avhdr	avidheader	v	avidheader
avhdr0	avidheader	v	avidheader
avhdr1	avidheader	v	avidheader
avidhdr	avidheader	f	volid × nat × nat × nat × nat → avidheader
avidheader	avidheader	s
bool	bool	s
boolvar	bool	v	bool
boolvar0	bool	v	bool
buf	buffer	v	buffer
buf0	buffer	v	buffer
buf1	buffer	v	buffer
buf2	buffer	v	buffer
buffer	buffer	s
checksum	checksum	f	buffer × nat → nat
cmp	apebs	pp	apebs × apeb × nat × nat with λ apebs, apeb, m, n. m + n ≤ # apebs
cmp	apebs	pp	apebs × nat × apebs × nat × nat with λ apebs, m, apebs0, m0, n. m + n ≤ # apebs ∧ m0 + n ≤ # apebs0
cmp	buffer	pp	buffer × data × nat × nat with λ buf, d, m, n. m + n ≤ # buf
cmp	buffer	pp	buffer × nat × buffer × nat × nat with λ buf, m, buf0, m0, n. m + n ≤ # buf ∧ m0 + n ≤ # buf0
copy	buffer	pf	buffer × nat × buffer × nat × nat → buffer with λ buf, m, buf0, m0, n. m + n ≤ # buf ∧ m0 + n ≤ # buf0
copy	apebs	pf	apebs × nat × apebs × nat × nat → apebs with λ apebs, m, apebs0, m0, n. m + n ≤ # apebs ∧ m0 + n ≤ # apebs0
d	data	v	data
d0	data	v	data
d1	data	v	data
d2	data	v	data
data	data	s
empty	aecheader	c	aecheader
empty	avidheader	c	avidheader
empty	buffer	c	data
fill	apebs	pf	apebs × apeb × nat × nat → apebs with λ apebs, apeb, n, m. n + m ≤ # apebs
fill	buffer	pf	buffer × data × nat × nat → buffer with λ buf, d, n, m. n + m ≤ # buf
fill	buffer	f	buffer × data → buffer
fill	apebs	f	apebs × apeb → apebs
garbage	aecheader	c	aecheader
garbage	avidheader	c	avidheader
id○	apebs	p	apebs × apebs × nat
id○	buffer	p	buffer × buffer × nat
idrange	apebs	pp	apebs × nat × nat with λ apebs, m, n. m + n ≤ # apebs
idrange	buffer	pp	buffer × nat × nat with λ buf, m, n. m + n ≤ # buf
m	nat-basic	v	nat
m0	array-copy	v	nat
m1	avidheader	v	nat
m2	avidheader	v	nat
m3	avidheader	v	nat
m4	avidheader	v	nat
m5	avidheader	v	nat
m6	avidheader	v	nat
max	min-max	f	nat × nat → nat
min	min-max	f	nat × nat → nat
mkapebs	apebs	f	nat → apebs
mkbuf	buffer	f	nat → buffer
mkempbuf	buffer	f	nat → buffer
mkpeb	apeb	f	aecheader × avidheader × buffer × nat × bool → apeb
mkzbuf	buffer	f	nat → buffer
n	nat-basic	v	nat
n0	nat-basic	v	nat
n1	nat-basic	v	nat
nat	nat-basic	s
range=	buffer	p	buffer × nat × buffer × nat × nat
resize	buffer	f	buffer × nat → buffer
rev	apebs	pf	apebs × nat → apebs with λ apebs, n. n ≤ # apebs
rev	buffer	f	buffer → buffer
rev	buffer	pf	buffer × nat → buffer with λ buf, n. n ≤ # buf
rev	apebs	f	apebs → apebs
splice	buffer	f	buffer × nat × buffer × nat × nat → buffer
subarray	apebs	pf	apebs × nat × nat → apebs with λ apebs, m, n. m + n ≤ # apebs
subarray	buffer	pf	buffer × nat × nat → buffer with λ buf, m, n. m + n ≤ # buf
v	volid	v	volid
v0	volid	v	volid
v1	volid	v	volid
v2	volid	v	volid
volid	volid	s
zero	buffer	c	data