In this paper I raise an objection to ante rem structuralism, proposed by Stewart Shapiro: I show that it is in conflict with mathematical practice. Shapiro introduced so-called “finite cardinal structures” to illustrate features of ante rem structuralism. I establish that these structures have a well-known counterpart in mathematics, but this counterpart is incompatible with ante rem structuralism. Furthermore, there is a good reason why, according to mathematical practice, these structures do not behave as conceived by ante rem structuralism
In this paper I introduce a novel strategy to deal with the indiscernibility problem for ante rem st...
The debate on structuralism in the philosophy of mathematics has brought into focus a question about...
Linnebo and Pettigrew (Philos Q 64:267–283, 2014) have recently developed a version of non-eliminati...
In this paper I raise an objection to ante rem structuralism, proposed by Stewart Shapiro: I show th...
I raise an objection to Stewart Shapiro's version of ante rem structuralism: I show that it is in co...
Tim Räz has presented what he takes to be a new objection to Stewart Shapiro\u27s ante rem structura...
In this article I respond to Heathcote’s On the Exhaustion of Mathematical Entities by Structures ....
The primary justification for mathematical structuralism is its capacity to explain two observations...
Ante rem structuralism is the doctrine that mathematics describes a realm of abstract (structural) u...
In this paper, I describe and motivate a new species of mathematical structuralism, which I call Ins...
Øystein Linnebo and Richard Pettigrew ([2014]) have recently developed a version of non-eliminative ...
This thesis starts with three challenges to the structuralist accounts of applied mathematics. Struc...
Informal rigour is the process by which we come to understand particular mathematical structures and...
This paper takes issue with Ontic Structural Realism (OSR). It is structured around the three elemen...
The notion of a structure is one of fundamental notions in mathematics: we speak of geometrical, top...
In this paper I introduce a novel strategy to deal with the indiscernibility problem for ante rem st...
The debate on structuralism in the philosophy of mathematics has brought into focus a question about...
Linnebo and Pettigrew (Philos Q 64:267–283, 2014) have recently developed a version of non-eliminati...
In this paper I raise an objection to ante rem structuralism, proposed by Stewart Shapiro: I show th...
I raise an objection to Stewart Shapiro's version of ante rem structuralism: I show that it is in co...
Tim Räz has presented what he takes to be a new objection to Stewart Shapiro\u27s ante rem structura...
In this article I respond to Heathcote’s On the Exhaustion of Mathematical Entities by Structures ....
The primary justification for mathematical structuralism is its capacity to explain two observations...
Ante rem structuralism is the doctrine that mathematics describes a realm of abstract (structural) u...
In this paper, I describe and motivate a new species of mathematical structuralism, which I call Ins...
Øystein Linnebo and Richard Pettigrew ([2014]) have recently developed a version of non-eliminative ...
This thesis starts with three challenges to the structuralist accounts of applied mathematics. Struc...
Informal rigour is the process by which we come to understand particular mathematical structures and...
This paper takes issue with Ontic Structural Realism (OSR). It is structured around the three elemen...
The notion of a structure is one of fundamental notions in mathematics: we speak of geometrical, top...
In this paper I introduce a novel strategy to deal with the indiscernibility problem for ante rem st...
The debate on structuralism in the philosophy of mathematics has brought into focus a question about...
Linnebo and Pettigrew (Philos Q 64:267–283, 2014) have recently developed a version of non-eliminati...