Q: Animal-made art is art created by a non-human animal. Animal-made works of art have been created by apes, elephants, cetacea, reptiles, and bowerbirds, among other species.
Can we conclude that are humans the only animals that create art?
A: no

Q: A genetic chimerism or chimera (/kmr/ or /kamr/, also chimaera (chimra) is a single organism composed of cells with distinct genotypes. In animals, this means an individual derived from two or more zygotes, which can include possessing blood cells of different blood types, subtle variations in form (phenotype) and, if the zygotes were of differing sexes, then even the possession of both female and male sex organs (this is just one of many different ways that may result in intersexuality). Animal chimeras are produced by the merger of multiple fertilized eggs. In plant chimeras, however, the distinct types of tissue may originate from the same zygote, and the difference is often due to mutation during ordinary cell division. Normally, genetic chimerism is not visible on casual inspection; however, it has been detected in the course of proving parentage.
Can we conclude that can a person have 2 different blood types?
A: yes

Q: Superheated water is liquid water under pressure at temperatures between the usual boiling point, 100 C (212 F) and the critical temperature, 374 C (705 F). It is also known as ''subcritical water'' or ''pressurized hot water.'' Superheated water is stable because of overpressure that raises the boiling point, or by heating it in a sealed vessel with a headspace, where the liquid water is in equilibrium with vapour at the saturated vapor pressure. This is distinct from the use of the term superheating to refer to water at atmospheric pressure above its normal boiling point, which has not boiled due to a lack of nucleation sites (sometimes experienced by heating liquids in a microwave).
Can we conclude that is it possible to heat water above its boiling point?
A: yes

Q: In topology, a clopen set (a portmanteau of closed-open set) in a topological space is a set which is both open and closed. That this is possible may seem counter-intuitive, as the common meanings of open and closed are antonyms, but their mathematical definitions are not mutually exclusive. A set is closed if its complement is open, which leaves the possibility of an open set whose complement is also open, making both sets both open and closed, and therefore clopen.
Can we conclude that can a set be both open and closed?
A:
yes