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Page 1: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 2: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 3: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 4: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 5: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 6: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 7: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 8: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 9: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 10: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 11: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 12: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 13: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 14: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 15: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 16: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,
Page 17: as the boundary of a simply connected 4-manifold with q x q intersection form 1 121 It is easy to check that this intersection form is equivalent to the q x q identity. In figure 15,

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