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No. 
Time 
User 
SHA256 
r2 (ms0.1r2) 
20150720T22:18:14Z 
RickyElrod 
593f9f21bedc9ca72bbf7b8c884a84de26f2d1634ae6128da7b96dfbe43c28d2


Changed description
from A 'MetricSpace' is a set together with a notion of distance between
elements. Distance is computed by a function 'dist' which has the following
four laws:
(1) __nonnegative__: @forall x y. 'dist' x y >= 0@
(2) __identity of indiscernibles__: @forall x y. 'dist' x y == 0 \<=\> x == y@
(3) __symmetry__: @forall x y. dist x y == 'dist' y x@
(4) __triangle inequality__: @forall x y z. 'dist' x z <= 'dist' x y + 'dist' y z@
See the Wikipedia <https://en.wikipedia.org/wiki/Metric_space article on
metric spaces> for more details.
to A 'MetricSpace' is a set together with a notion of distance between
elements. Distance is computed by a function 'dist' which has the following
four laws:
(1) __nonnegative__: @forall x y. 'dist' x y >= 0@
(2) __identity of indiscernibles__: @forall x y. 'dist' x y == 0 \<=\> x == y@
(3) __symmetry__: @forall x y. dist x y == 'dist' y x@
(4) __triangle inequality__: @forall x y z. 'dist' x z <= 'dist' x y + 'dist' y z@
See the Wikipedia <https://en.wikipedia.org/wiki/Metric_space article on metric spaces>
for more details.

r1 (ms0.1r1) 
20150720T22:14:23Z 
RickyElrod 
2b9b672dcdeff79259b08cee15ee939203831c4fd7f08a77a000998bb7b84938


Changed description
from A 'MetricSpace' is a set together with a notion of distance between
elements. Distance is computed by a function 'dist' which has the following
four laws:
(1) __nonnegative__: @forall x y. 'dist' x y >= 0@
(2) __identity of indiscernibles__: @forall x y. 'dist' x y == 0 \<=\> x == y@
(3) __symmetry__: @forall x y. dist x y == 'dist' y x@
(4) __triangle inequality__: @forall x y z. 'dist' x z <= 'dist' x y + 'dist' y z@
See the Wikipedia <https://en.wikipedia.org/wiki/Metric_space article on
metric spaces> for more details.
to A 'MetricSpace' is a set together with a notion of distance between
elements. Distance is computed by a function 'dist' which has the following
four laws:
(1) __nonnegative__: @forall x y. 'dist' x y >= 0@
(2) __identity of indiscernibles__: @forall x y. 'dist' x y == 0 \<=\> x == y@
(3) __symmetry__: @forall x y. dist x y == 'dist' y x@
(4) __triangle inequality__: @forall x y z. 'dist' x z <= 'dist' x y + 'dist' y z@
See the Wikipedia <https://en.wikipedia.org/wiki/Metric_space article on
metric spaces> for more details.

r0 (ms0.1r0) 
20150720T22:13:19Z 
RickyElrod 
64687b6c42b5cfc0ae228a7485d6be786954a4ecd8ac8c5846c9821706e1667f


